How do you solve #64x + 2( - 9- 7) = 32#?

2 Answers
Nov 9, 2016

#x= 1#

Explanation:

#64x + 2(-9 - 7) = 32#

#64x + 2(-16) =32 -># the #9# and #7# are both negatives, which caused the #-16#.

#64x-32=32 -># the #2# and #-16# were multiplied to create #-32#

#64x=64 -># the #-32# was added to the right to create #64#.

#x=1#

In order to make sure it all makes sense, plug in the #1# for #x#, and see if it all equals #32# on both sides.

#64(1) +2 (-9 - 7) =32#

#64 + 2 (-16) =32#

#64 -32 = 32#

#32=32#

It all seems to check out perfectly fine.

Nov 9, 2016

#x=1#

Explanation:

#64x+2(-9-7)=32#

First, simplify the bracketed terms:

#64x+2x(-16)=32#

Then multiply out the left side:

#64x-32x=32#

Simplify addition and subtraction:

#32x=32#

Therefore,

#x=1#