Question

am x bm is equal to
(A) (ab)
(B) (ab)2m
(C) (ab)m2
(D) (a + b)​

Answer 1

Answer:

(c) (ab)m2

Step-by-step explanation:

am × bm =a×b×m×m

=> (ab)m2

hence,

am×bm=(ab)m2

Answer 2

To find:

$\quad a^{m}\times b^{m}$

Step-by-step explanation:

Here we must understand $a^{m}\times b^{m}$ expresses that we are multiplying $m$ times $a$ with $m$ times $b$.

Then we can say that we are taking $a\times b=ab$, $m$ times.

That is, $a^{m}\times b^{m}=(ab)^{m}$

Answer: Option (A) $(ab)^{m}$

Note:

Some more rules are

• $(ab)^{m}=a^{m}\times b^{m}$

• $(\dfrac{a}{b})^{m}=\dfrac{a^{m}}{b^{m}}$

• $a^{m}\times a^{n}=a^{m+n}$

Read more on Brainly.in

$a^{m}\times a^{n}$ is equal to

(a) $a^{m+n}$

(b) $a^{m-n}$

(c) $a^{mn}$

(d) $a^{n-m}$

- https://brainly.in/question/24517779