Lesson Example Discussion Quiz: Class Homework |
Quiz At Home |
Title: Algebra |
Grade: Top-SAT3 Lesson: S5-P1 |
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: at Home
Problem Id | Problem | Options |
---|---|---|
1 |
In drilling the world’s deepest hole, it was found that the temperature T in degrees Celsius, x km below the earth’s surface, was given by T = 30 + 25(x – 3), 3 ≤ x ≤ 15. At what depth will the temperature be between 155°C and 205°C? |
A) 8 < x < 10 B) 8 > x < 10 C) 8 > x > 10 D) 8 < x > 10 |
2 |
- 3x + 21px = 84 |
A) 7 B) \$- 1/7\$ C) - 7 D) \$1/7\$ |
3 |
Let L1 be the line passing through the points (1, 2) and (3, 4), and let L2 be the line parallel to L1 passing through the point (5, 6). What is the equation of L2? |
A) \$y = x/2\$ B) y = x + 1 C) y = 2x + 1 D) \$y = (3x)/2\$ |
4 |
Solve the inequality and represent the solution set: |
A) x ∈ (−1,1] ∪ [2,∞) B) x ∈ (−1,2] ∪ [3,∞) C) x ∈ (−1,1] ∪ [3,∞) D) x ∈ (−2,1] ∪ [-3,∞) |
5 |
kx - 3y = 4 |
A) \$ 16/7 \$ B) \$ - 16/7 \$ C) \$ - 12/5 \$ D) \$ 12/5 \$ |
6 |
P= 1.20x + 5.00 |
A) The flat monthly fee, in dollars, for the gaming service. B) The charge, in dollars, for playing x games. C) The number of games played during a month. D) The number of months the gaming service was used. |
7 |
Maizah bought pants and a briefcase at a department store The sum of the prices of the pants and the briefcase before sales tax was.$130.0Q. There was no sales tax on the pants and a 9?‘ sales tax on the briefcase. The total Maizah paid, including the sales tax, was $136.75. What was the price in dollars, of the pants? |
A) $55 B) $59 C) $57 D) $60 |
8 |
\$ (1/2)x - (2/3)y = 7\$ If this system of linear equations has no solution, and a is a constant, then what is the value of a? |
A) 2 B) 6 C) - 2 D) \$-1/2\$ |
9 |
A chemist has two solutions: Solution A containing 20% acid and Solution B containing 50% acid. How many liters of each solution should be mixed to obtain 30 liters of a solution containing 40% acid? |
A) 20 litres of Solution A and 20 litres of Solution B. B) 10 litres of Solution A and 10 litres of Solution B. C) 10 litres of Solution A and 20 litres of Solution B. D) 15 litres of Solution A and 20 litres of Solution B. |
10 |
\$ F(x) = 9/5 (x - 273.15) + 32\$ |
A) 3.78 B) 35.78 C) 487.89 D) 519.89 |
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