The correct answer choice is:
______________________________________________ [C]: "<span>
Multiply each side by −8, subtract 35 from each side" .
_______________________________________________Explanation:_______________________________________________Given: "</span>

(x + 35) = -7 " ;
We can START by multiply each side of the equation by "-8" to completely get rid of the "

" fraction on the "left-hand-side" of the equation:
since: "

* -8 = 1 ; and: "1" , multiplied by any given value, is equal to that given value; so in effect, the "1" becomes eliminated.
"

* -8 =

*

=

=

= 1 .
____________________________________________________So, given: "

(x + 35) = -7 " ; ;
We multiply each side of the equation by "-8" ;
→ -8 * {

(x + 35) } = -7 * {-8) " ;
→ 1 (x + 35) = 56 ;
→ x + 35 = 56 ;
Then, we SUBTRACT "35" (FROM EACH SIDE OF THE EQUATION) ; to isolate "x" on ONE SIDE OF THE EQUATION; and to solve for "x" ;
→ x + 35 − 35 = 56 <span>− 35 ;
</span>→
x = 21 .
______________________________________________________
So, as explained, the correct answer is:
______________________________________________________
Answer choice: [C]:
______________________________________________________
"<span>
Multiply each side by −8, subtract 35 from each side" .
______________________________________________________</span><span>
</span>
12*3= 36
12 and 3 could be factors of 36.
I hope this helped you! <3
Sum of an irrational number and a rational number is always irrational. Take for example 1/2 +

. Clearly, 1/2 is rational and its decimal expansion is equal to 0.5, while

is irrational and has a non-repeating, non-terminating decimal expansion. When you add the two, you are obviously going to get a non-repeating, non-terminating decimal expansion, hence the sum is irrational.
I’m pretty sure c is supposed to be 37.4 instead of 27.4
“Three decimal places” is the same as “the nearest thousandth.” So, for example, if you are asked to round 3.264 to two decimal places it means the same as if your are asked to round 3.264 to the nearest hundredth. Some questions, like the example below, will ask you to “show your answer correct to two decimal places."