A B - A B - BB B A- - - B-

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A B + A B + ...

Question

$\begin{matrix} A B + A B + B B B \end{matrix}$

A = _ ; B = _

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Solution

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Similar questions

$\begin{matrix} A B + A B + B B B \end{matrix}$
A=___;B=___

n

P_{n}

n

\begin{matrix} List I & List II \begin{matrix} (a) & the value of P_{n} is \end{matrix} & (p) 1 \begin{matrix} (b) the value of P_{n} + \frac{1}{2} P_{n - 1} \end{matrix} & (q) \frac{5}{4} \begin{matrix} (c) 2 P_{101} + P_{100} \end{matrix} & (r) 2 \begin{matrix} (d) P_{1} + P_{2} \end{matrix} & (s) \frac{1}{2} [P_{n - 1} + P_{n - 2}] \end{matrix}

Which of the following is the only incorrect option?

$a b + 2 a b$ is equal to

a b

b b c

c

a b

a b

b

50

A, A B, B, A, O, A B, O, O, A, A B, B, A, O, A B, O, O, A, B, A, O, A B, O, O, A, A B,

B, O, A B, O, B, A, O, A B, O, O, A, A B, B, A, O, A B, O, A, A B, B, A, O, A B, O, O

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