Respuesta :
the answer
let A= 2^3 and B=3^2
the main formula is as following:
a^n = axaxax ....xa (n times), for all n upper than or equal 1
for example
a^3 = a x ax a
in our case
A= 2^3 = 2x2x2= 4x2 =8
B=3^2 = 3x 3= 9
so, Luther's evaluation was wrong, by contrast Wade evaluated 32 as 9 correctly
let A= 2^3 and B=3^2
the main formula is as following:
a^n = axaxax ....xa (n times), for all n upper than or equal 1
for example
a^3 = a x ax a
in our case
A= 2^3 = 2x2x2= 4x2 =8
B=3^2 = 3x 3= 9
so, Luther's evaluation was wrong, by contrast Wade evaluated 32 as 9 correctly
Answer:
Sample Response: The two powers are not equal. Wade is correct, but Luther misinterpreted 2 to the power of 3 as 2 factors of 3. He switched the base and exponent. Luther’s value should be 2 times 2 times 2, which is 8.
Step-by-step explanation: Hope this helps leave a 5 star pls :)