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Question
- simplify the expression - 12÷6(- 3)+8. a. 14 b. -22 c. 2 d. 3
- simplify the expression 2
- evaluate bc + 5a if a = 3, b = 4, and c=-6. a. -38 b. 38 c. -9 d. 9
- evaluate r³ + 2s² if r =-
- distribute, then, if necessary, simplify the expression 3(2c - 5). a. 6c + 15 b. 6c - 15 c. - 6c + 15 d. - 6c - 15
- distribute, then, if necess expression 4(8x + 1) - 6(1
- distribute, then, if necessary, simplify the expression 2x + 7(x - 5) - 4. a. 9x - 39 b. 9x + 31 c. 9x - 31 d. 9x + 20
- solve the multi - step inec 28 - k ≥ 7(k - 4). a. k ≤ 7 b. k ≥ 7 c. k ≥- 7 d. k ≤- 7
- solve the equation x - 12 = 2. a. 10 b. 20 c. 24 d. 14
- what is the first step to 11 - 3x = 44? a. subtract 11 from b b. divide by 3 on bot c. add 11 to both sic d. add 3 to both side
Step1: Simplify - 12÷6(-3)+8
First, perform division: -12÷6 = -2. Then multiply -2 by -3: (-2)×(-3)=6. Then add 8: 6 + 8=14.
Step2: Simplify 3(2c - 5)
Use distributive property: 3×2c-3×5 = 6c - 15.
Step3: Evaluate bc + 5a with a = 3, b = 4, c=-6
Substitute values: (4×(-6))+5×3=-24 + 15=-9.
Step4: Simplify 2x + 7(x - 5)-4
Distribute 7: 2x+7x-35 - 4. Combine like - terms: (2x + 7x)+(-35 - 4)=9x-39.
Step5: Solve x - 12 = 2
Add 12 to both sides: x=2 + 12=14.
Step6: Solve 28 - k≥7(k - 4)
Distribute 7: 28 - k≥7k-28. Add k to both sides: 28≥8k-28. Add 28 to both sides: 56≥8k. Divide both sides by 8: k≤7.
Step7: First step to solve 11 - 3x = 44
Subtract 11 from both sides.
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- A. 14
- (No expression given to simplify for 2 in the step - by - step, but if following the pattern of other distribution problems, assume it's a similar arithmetic operation problem. If we consider the general form of simplification problems, we need more info. Ignoring this for now as per the main operations shown in other questions).
- C. -9
- (No values for r and s given in step - by - step for evaluation. Assume more info is missing. Ignoring this for now).
- B. 6c - 15
- (No full expression for 6 in step - by - step. Assume more info is missing. Ignoring this for now).
- A. 9x - 39
- A. k≤7
- D. 14
- A. Subtract 11 from both sides