X - 23 = 56(1 point) Responses 79 79 33 33 23 23 73 73 Question 2 15 + x = 31(1 point) Responses 46 46 30 30 16 16 300 300 Question 3 2x = 56(1 point) Responses 23 23 28 28 54 54 58 58 Question 4 What do you do to solve this equations for A? x2 = 30 (1 point) Responses add 2 to both sides add 2 to both sides divide both sides by 2 divide both sides by 2 subtract 2 from both sides subtract 2 from both sides multiply both sides by 2 multiply both sides by 2 Question 5 Solve for X x3 = 12 (1 point) Responses 36 36 4 4 9 9 15

1 answer

Let's solve each question step by step.

Question 1: X - 23 = 56 To find X, we can add 23 to both sides of the equation:

X - 23 + 23 = 56 + 23
X = 79

Correct Response: 79


Question 2: 15 + x = 31 To find x, we can subtract 15 from both sides of the equation:

15 + x - 15 = 31 - 15
x = 16

Correct Response: 16


Question 3: 2x = 56 To find x, we can divide both sides by 2:

2x / 2 = 56 / 2
x = 28

Correct Response: 28


Question 4: What do you do to solve this equation for A? x^2 = 30 To solve for x, we take the square root of both sides.

This option isn’t presented, but we know that taking the square root is the correct operation. However, it doesn’t appear we have a response option to select.

If we assume the original question might have provided options, the process would typically involve taking the square root: x = ±√30.

Correct Response: (This question seems to be missing the correct responses relevant to square roots.)


Question 5: Solve for X x^3 = 12 To find x, we take the cube root of both sides:

x = 12^(1/3) ≈ 2.29.

However, rounding would give us about 2. However, the option choices do not include this.

If we were to try and find an option that could match closely, we see the only somewhat related number to cube calculations would be x = 9, but that isn't accurate.

If you were looking for a numerical estimate based on close whole numbers, the cube root of 12 lies between 2 and 3, likely indicating options may have notation issues.

Correct Response: None of the given options accurately correspond to x^3 = 12.

Let me know if you need further assistance!