A ⇀ = 2i⇀+ k ⇀ ও B ⇀ = 2i ⇀ + 10j⇀ - 11k দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ? | Address Academy Question

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

$\overset{⇀}{A} = 2 \overset{⇀}{i} + \overset{⇀}{k} ও \overset{⇀}{B} = 2 \overset{⇀}{i} + 10 \overset{⇀}{j} - 11 k$ দ্বারা গঠিত সমতলের উপর একক লম্ব ভেক্টর কোনটি ?

$\frac{1}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (2 \overset{⇀}{i} + 3 \overset{⇀}{j} + 4 \overset{⇀}{k})$

$\frac{4}{\sqrt{29}} (4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} + 2 \overset{⇀}{k})$

$\frac{1}{\sqrt{29}} (- 4 \overset{⇀}{i} + 3 \overset{⇀}{j} - 2 \overset{⇀}{k})$

2014

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