The school that Laura goes to is selling tickets to the annual talent show. On the first day of ticket sales the school sold 4 senior citizen tickets, 2 adult tickets and 5 child tickets for a total of $55. The school took in $67 on the second day by selling 7 senior citizen tickets, 2 adult tickets and 5 child tickets. On the third day the show earned $46 when they sold 2 senior citizen tickets, 4 adult tickets and 2 child tickets. What is the price each of one senior citizen ticket, one adult ticket and one child ticket?

Adult: $12 Child: $8 Senior: $8

I did not get any of the answers above so I am assuming none ofthe above.

Solve: -4x - 5y - z = 18 -2x - 5y - 2z = 12 -2x + 5y + 2z = 4

I did not get any of the answers above so I am assuming none of the above.

Solve Matrix Equations

10th - 12th Grade

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10th - 12th Grade

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Practice Problem

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Hard

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CCSS

8.EE.C.8C

Standards-aligned

Barbara White

FREE Resource

36 questions

Show all answers

MULTIPLE CHOICE QUESTION

5 mins • 1 pt

Solve the system of equations:
x + y + z = 4
x = -2y
z = -3y

(2, -1, 3)

(2, 3, 1)

None of these

(4, 1, -1)

MULTIPLE CHOICE QUESTION

15 mins • 1 pt

Solve the system of equations:

( -2, 3, -3)

None of these

( -2, -3, 3)

( -3, 3, -2)

MULTIPLE CHOICE QUESTION

15 mins • 1 pt

Solve the system of equations:

( 4, 0, -2)

( -4, -2, 0)

None of these

( -4, 0, -2)

MULTIPLE CHOICE QUESTION

15 mins • 1 pt

Solve the system of equations:

( 4, 2, -1)

( 4, 3, -1)

None of these

( -4, 3, 1)

MULTIPLE CHOICE QUESTION

15 mins • 1 pt

Solve the system of equations:

( 5, 1, -4)

(-5, 3, -1)

None of these

( -1, 5, -4)

MULTIPLE CHOICE QUESTION

15 mins • 1 pt

Solve the system of equations:

( -1, 6, 1)

( 1, 6, -1)

None of these

( -6, -1, 1)

MULTIPLE CHOICE QUESTION

15 mins • 1 pt

Solve the system of equations:

( -2, 2, 0)

( -2, -2, 0)

( 0, 2, 2)

None of these

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Solve Matrix Equations

36 questions

Solve the system of equations:x + y + z = 4x = -2yz = -3y

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Solve the system of equations:

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Solve the system of equations:

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Solve the system of equations:
x + y + z = 4
x = -2y
z = -3y