Question

Find counterexample for statement
2^2 +3^2 is divisible by 4
the key n=3

Answer 1

4+9=13
13 isn't divisible by 4

Answer 2

Well 4 can't divide 4 +9 =13

Answer 3

sorry \[2^n+3^n\] not 2^2+3^2

Answer 4

Ohhh I see

Answer 5

i cant read
both have same exponent right?

Answer 6

ahun to the power of n

Answer 7

yes,

Answer 8

2^3+3^3=8+9=17
4 doesnt divide 17
this is one counterexample

Answer 9

the key is n=3 divi by 4

Answer 10

myininaya what is counterexample ?

Answer 11

giving an example of showing a statement is false

Answer 12

Okay

Answer 13

2^3 + 3^3 = 35

Answer 14

2^1+3^1=2+3=5
5 is not divisible by 4
this is another counterexample

Answer 15

yeah which is still not divisible by 4

Answer 16

what do you mean the key n=3?

Answer 17

the question has key answer n= 3

Answer 18

You Put anything instead of n but you won't get it divisible by 4 ...maybe that's what I think ...the problem lies in three

\[\frac{(2 \times 2 \times 2 \times ...n) + ( 3 \times 3 \times .....n)}{4} \]

Answer 19

there are other n's like n=1

Answer 20

and n=2

Answer 21

2^4+3^4
=16+81
=97
97 isn't divisible 4
do you have enough counterexamples?
lol

Answer 22

I no idea take me for ever

Answer 23

do you have any questions?

Answer 24

no.I don't