Find the value of k-1 and k-2 nbsp-for which nbsp-V- nbsp-can be represented as nbsp- nbsp-V- nbsp- nbsp-k1A-k2B- nbsp- Where- nbsp-V-2i-j - A nbsp- nbsp- nbsp-3i-2j nbsp- nbsp-and nbsp-B- nbsp- nbsp-3i-3j- nbsp-k-1-1 and k-2-1k-1-35-and- k-2-12k-1-35-and-k-2-115k-1-23-and-k-2-25

The correct option is C k_1=35 and k_2=115The vector V can be expressed asV→=k1A→+k2B→ 2i j nbsp;= nbsp;k1(3i 2j) nbsp;+ nbsp; nbsp; nbsp; nbsp; ...

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Fundamental Theorem in 2D

Find the valu...

Question

Find the value of $k_{1}$ and $k_{2}$ for which $\to V$ can be represented as $\to V = k_{1} \to A + k_{2} \to B$ . Where, $\to V = 2 i - j$ ,
$\to A = 3 i - 2 j$ and $\to B = 3 i + 3 j .$

k_{1} = 1

and

k_{2} = 1

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k_{1} = \frac{3}{5} and k_{2} = \frac{1}{2}

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k_{1} = \frac{- 2}{3} and k_{2} = \frac{2}{5}

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k_{1} = \frac{3}{5} and k_{2} = \frac{1}{15}

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k_{1}

k_{2}

\to V

\to V = k_{1} \to A + k_{2} \to B

\to V = 2 i - j

\to A = 3 i - 2 j

\to B = 3 i + 3 j .

k_{1}

k_{2}

\to V

\to V = k_{1} \to A + k_{2} \to B

\to V = 2 i - j

\to A = 3 i - 2 j

\to B = 3 i + 3 j .

k_{1} \leq \sin^{2} θ + \cos^{4} θ \leq k_{2}

\cos 2 θ + 4 \cos θ + 4

A B C

a = 2, b = 3

tan A = \sqrt{\frac{3}{5}}

c

K_{1} \sqrt{10}

K_{2} \sqrt{10}

K_{1}

K_{2}

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