The sum of twice a number and a larger number is 145. The difference between the numbers is 55. Let x represent the smaller numb
er and y represent the larger number. Which equations represent the situation? Check all that apply. A. x-y=55
B. 2(x+y)=145
C. 2x+y=145
D. y-x=55
E. y=x+55
sum (addition) of twice a number (2x) and larger number (y) is (=) 145 2x+y=145
difference between them is 55 (y is bigger so it would be x is subtracted from y) y-x=55
so the equations are
2x+y=145 and y-x=55
we could add x to both sides in the 2nd equation to obtain y=x+55, but that doesn't really represent that the difference is 55, though they are the same euation
Greatest common factor is 6. If you use the distributive property then the answer would be 6(4) + 6(6) or 6(4+6). Then you distribute the 6 to each digit and should get 24+36.