Respuesta :
assuming you mean y=10x+150 and y=20x+115, you need to use a simultaneous equation, because you have two equations with two unknowns (x and y)
rearrange so
10x-y=-150
20x-y=-115
multiply the top by -1, so that if we add the two lines together, the y will cancel out
-10x+y=150
20x-y=-115
add the two lines together
10x=35
x=3.5
so the time is 3 and a half weeks
then we can sub in x to find y
20x-y=-115
20(3.5)-y=-115
70-y=-115
-y=-185
y=185
so 185 tickets were sold !
you can sub these values into your original equations to check your answer :)
rearrange so
10x-y=-150
20x-y=-115
multiply the top by -1, so that if we add the two lines together, the y will cancel out
-10x+y=150
20x-y=-115
add the two lines together
10x=35
x=3.5
so the time is 3 and a half weeks
then we can sub in x to find y
20x-y=-115
20(3.5)-y=-115
70-y=-115
-y=-185
y=185
so 185 tickets were sold !
you can sub these values into your original equations to check your answer :)
After three and half weeks , same number of tickets been sold for both festivals.
The number of tickets sold at that time is 185.
Given that, equations below represent the numbers y of tickets sold after x weeks for two different local music festivals.
Country Music Festival, [tex]y=10x+150[/tex]
Pop Music Festival, [tex]y=20x+115[/tex]
To find time for which the same number of tickets been sold for both festivals.
Equate both equation shown above.
[tex]10x+150=20x+115\\\\20x-10x=150-115\\\\10x=35\\\\x=35/10=3.5 weeks[/tex]
the number of tickets sold at that time is,
[tex]y=10x+150=10(3.5)+150=185[/tex] tickets.
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