Hitomi has a total of 30 red and blue bowling balls at her bowling alley. Each red ball weighs 8 lb. Each blue ball weighs 9 lb. If the total mass of the blue balls is 49 lb. heavier than the total mass of the red balls, how many red balls does she have?
6 answers
24.56
Let x = # red balls and 30-x = # blue balls
9(30-x) = 8x + 49
Solve for x.
9(30-x) = 8x + 49
Solve for x.
what i did was i did=
x= # of red balls
30-x= # of blue balls
9(30-x)= 8 x + 49
and you get 13 red balls
x= # of red balls
30-x= # of blue balls
9(30-x)= 8 x + 49
and you get 13 red balls
This is hard
I have nooo idea
First, I turned this into an equation:
9(30-x)=8x+49
30-x is the blue bowling balls, and x is the red bowling balls. Heres how I solved it:
equation:
9(30-x)=8x+49
rearrange the equation:
9(-x+30)=8x+49
get rid of the 270:
-9x+270=8x+49
-270 -270
get rid of the 8x:
-9x=8x-270
-8x -8x
divide by -17
-17= -270
/-17 /-17
solution:
x=13
Hope this helps!
9(30-x)=8x+49
30-x is the blue bowling balls, and x is the red bowling balls. Heres how I solved it:
equation:
9(30-x)=8x+49
rearrange the equation:
9(-x+30)=8x+49
get rid of the 270:
-9x+270=8x+49
-270 -270
get rid of the 8x:
-9x=8x-270
-8x -8x
divide by -17
-17= -270
/-17 /-17
solution:
x=13
Hope this helps!