Question

Indicate which property is illustrated in Step 8.

Step 1 2 - 5x - 2 + 6x = (2 - 5x) + (-2 + 6x)
Step 2 = (2 - 5x) + (6x - 2)
Step 3 = 2 + (-5x + 6x) - 2
Step 4 = 2 + (-5 + 6)x - 2
Step 5 = 2 + x - 2
Step 6 = x + 2 - 2
Step 7 = x + 0
Step 8 = x

identity
distributive
associative
commutative
@mathmath333

Answer 1

what do u think ?
we just did this problem

Answer 2

Np this is a completely different problem, just the same type. Can you give me examples of each of the answer choices?

Answer 3

yes wait

Answer 4

\(\large\tt \color{blue}{commutative~~property=a+b=b+a}\)


\(\large\tt \color{red}{associative~~property=a+(b+c)=(a+b)+c}\)



\(\large\tt \color{green}{identity~~property=a+0=a}\)


\(\large\tt \color{brown}{distributive~~property=c(a+b)=c\times b+c\times a}\)

Answer 5

distributive prperty?

Answer 6

look at step 8

Answer 7

identity?

Answer 8

yea

Answer 9

Indicate which property is illustrated in Step 4.

Step 1 4 - 11x - 4 + 12x = (4 - 11x) + (-4 + 12x)
Step 2 = (4 - 11x) + (12x - 4)
Step 3 = 4 + (-11x + 12x) - 4
Step 4 = 4 + (-11 + 12)x - 4
Step 5 = 4 + x - 4
Step 6 = x + 4 - 4
Step 7 = x + 0
Step 8 = x

Identity?

Answer 10

look at step 4 and 3

Answer 11

associative?

Answer 12

u r taking common x in(-11x + 12x) from step 3 to (-11 + 12)x in step 4

Answer 13

That's associative right?

Answer 14

look at distributive once

Answer 15

in distributive pro ,we take c common as x