Answer :
Let x = number of student tickets
Ley y = number of nonstudent tickets
then we know that the total number of tickets is 537
so
x + y = 537
if we multiply the cost of a ticket by the number of tickets we can also get the total $
3.2x + 5.9y = 2185.5
now we have two equations and two unknowns and we can find the value for these unknowns
lets use substitution
x + y = 537 that means that x = 537-y
substitute this value in the second equation
3.2(537-y) + 5.9y = 2185.5
1718.4 - 3.2y +5.9y = 2185.5
1718.4 + 2.7y = 2185.5
2.7y = 2185.5 - 1718.4
2.7y = 467.1
y = 173
x + y =537
x + 173 = 537
x = 364
Ley y = number of nonstudent tickets
then we know that the total number of tickets is 537
so
x + y = 537
if we multiply the cost of a ticket by the number of tickets we can also get the total $
3.2x + 5.9y = 2185.5
now we have two equations and two unknowns and we can find the value for these unknowns
lets use substitution
x + y = 537 that means that x = 537-y
substitute this value in the second equation
3.2(537-y) + 5.9y = 2185.5
1718.4 - 3.2y +5.9y = 2185.5
1718.4 + 2.7y = 2185.5
2.7y = 2185.5 - 1718.4
2.7y = 467.1
y = 173
x + y =537
x + 173 = 537
x = 364
Answer:
$6.75 + $3.50 = X
X ÷ $1,252.25
Step-by-step explanation:
$6.75 + $3.50 = $10.25
$10.25 ÷ $1,252.25 = 0.00818526652