Lesson Topics Discussion Quiz: Class Homework |
Quiz In Class |
Title: Solve for a Variable in an Equation with Multiple Variables |
Grade 6+ Lesson s3-l8 |
Explanation: Hello Students, time to practice and review. Let us take next 10-15 minutes to solve the ten problems using the Quiz Sheet. Then submit the quiz to get the score. This is a good exercise to check your understanding of the concepts. |
Quiz: in Class
| Id | Name | Note |
|---|---|---|
1 |
Solve for a in the equation 9a - 4b = 23. |
A) \$ a = ( 13 + 4b )/9 \$ B) \$ a = ( 23 + 4b )/9 \$ C) \$ a = ( 23 + 3b )/9 \$ D) \$ a = ( 14 + b )/5 \$ |
2 |
Solve for n in the equation \$ 5n + 12m + 13 = - n/2 + 2m \$. |
A) \$ n = ( -10m - 26 )/(11) \$ B) \$ n = ( -20m - 26 )/(11) \$ C) \$ n = ( -22m - 16 )/9 \$ D) \$ n = ( -20m - 16 )/(11) \$ |
3 |
Solve for d in the equation 7(5c - 12) + 10d = 15 + d. |
A) \$ d = ( 92 - 35c )/9 \$ B) \$ d = ( 23 - 15c )/(19) \$ C) \$ d = ( 99 - 15c )/9 \$ D) \$ d = ( 99 - 35c )/9 \$ |
4 |
Solve for p in the following equation: 13p + 31q + 2p + 19 = - 9q - 5 |
A) \$ p = ( -49q - 14 )/(12) \$ B) \$ p = ( -43q - 24 )/(15) \$ C) \$ p = ( -40q - 22 )/(15) \$ D) \$ p = ( -40q - 24 )/(15) \$ |
5 |
Solve for v in the equation 4u - 5v = 12. |
A) \$ v = ( -12 + 6u )/5 \$ B) \$ v = ( -10 + 4u )/5 \$ C) \$ v = ( -12 + 4u )/5 \$ D) \$ v = ( -11 + 5u )/(15) \$ |
6 |
Solve for x in the following equation: 2(x - 4) + 5y + 9 = - 7x - (3 - y) |
A) \$ y = - 9/4 x - 4/9\$ B) \$ x = - 9/4 y - 4/9 \$ C) \$ x = - 4/9 y - 4/9 \$ D) \$ x = - 9/4 y + 9/4\$ |
7 |
Solve for y in the following equation: 3(y + 2) − 2(x − 1) = 5(x + 2) + 4y |
A) y = − 7x − 2 B) y = 7x + 2 C) x = 2y - 7 D) x = - 2y + 7 |
8 |
Solve for p in the equation: \$3(2p/3 − 5) + 4q = 3(p + 3) − (6 − q/2)\$ |
A) \$p = - 18 + 7/2 q \$ B) \$q = 7/2p + 18\$ C) \$p = - 18q + 7/2 \$ D) \$q = 13p + 1/2\$ |
9 |
Solve for x in terms of y and z: 3x + 2y − 5z = 10 |
A) \$ x = ( 10 + 3y + 2z)/5 \$ B) \$ x = ( 10 - 2y + 5z)/3 \$ C) \$ x = ( 5 - 5y + 3z)/2 \$ D) \$ x = ( 2y - 5z)/3 \$ |
10 |
Solve for y in the equation: \$ 3x^2 − 2xy + 5y = 8 \$. |
A) \$ y = (-3x^2 + 8)/(2x - 5) \$ B) \$ y = (-3x^2 + 8)/(-2x + 5) \$ C) \$ y = (2x^2 + 5)/(3x - 8) \$ D) \$ y = (2x^2 - 5)/(3x + 8) \$ |
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