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The two top-selling DVDs of 2003 grossed a combined total of $600.9 million. the top-selling DVD grossed $39.9 million more than the DVD ranked second. ow much did the top-selling DVD gross?

2007-10-23 16:19:07 · 3 answers · asked by ShaZ 1 in Science & Mathematics Mathematics

3 answers

Create an equation on this:
Top selling DVD: n + 39.9 million
Second DVD: n

n + (n + 39,900,000) = 600,900,000

Combine like terms:
2n + 39,900,000 = 600,900,000

Subtract 39.9 million:
2n + 39,900,000 - 39,900,000 = 600,900,000 - 39,900,000

Combine like terms:
2n = 561,000,000

Divide by 2:
n = 280,500,000

Plug that number into our spots:

N (second dvd) = $280,500,000
N = 39.9 million (top dvd) = $280,500,000 + 39,900,000 = $320,400,000

If we add those two values together, we'll see we get $600.9 million which was the total in sales.

2007-10-23 16:27:25 · answer #1 · answered by Jean-Guy 3 · 0 0

Let x be the top selling DVD. Thus x + x -39.9=600.9=2x-39.9=600.9=2x=640.8=320.4. The top selling DVD grossed $320.4 million. Hope you understand how this was done. Good luck with the rest of your homework.

2007-10-24 03:48:38 · answer #2 · answered by Emissary 6 · 0 0

If the top one grossed $x million, then the second one grossed $(x-39.9) million. Together they grossed $600.9 million, so we get
x + (x-39.9) = 600.9
so 2x - 39.9 = 600.9
=> 2x = 600.9 + 39.9 = 640.8
=> x = 640.8 / 2
= 320.4
So the top-selling DVD grossed $320.4 million.

2007-10-23 23:25:02 · answer #3 · answered by Scarlet Manuka 7 · 0 0

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