Question

give 2 examples to prove that a^m= b^m where a is not equal to b.​

Answer 1

Answer:

Step-by-step explanation:

Examples:

Let 'm' be 2

Let 'a' be 1 and 'b' be -1

Here 'a' is not equal to 'b' as 1  ≠ -1

But 1^2 = (-1)^2

Therefore even if a  ≠ b

a^m=b^m.

Similarly 2^2=(-2)^2.