The problem is to find a number x such that x x x x x = 8. This can be written as x³ = 8.

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Here are the solutions for each part: *a) Calculate the value of the number in the placeholder: Step 1: The problem is to find a number x such that x × x × x = 8. This can be written as x³ = 8. Step 2: To find x, we take the cube root of 8. x = √[3]8 Step 3: Calculate the cube root. x = 2 The number in the placeholder is 2. *b) Calculate the value of the number in the placeholder: Step 1: The problem is to find a number x such that x × x × x = 1. This can be written as x³ = 1. Step 2: To find x, we take the cube root of 1. x = √[3]1 Step 3: Calculate the cube root. x = 1 The number in the placeholder is 1. *c) Calculate the value of the number in the placeholder: Step 1: The problem is to find a number x such that x × x × x = 64. This can be written as x³ = 64. Step 2: To find x, we take the cube root of 64. x = √[3]64 Step 3: Calculate the cube root. x = 4 The number in the placeholder is 4. *d) Calculate the value of the number in the placeholder: Step 1: The problem is to find a number x such that x × x × x = 27. This can be written as x³ = 27. Step 2: To find x, we take the cube root of 27. x = √[3]27 Step 3: Calculate the cube root. x = 3 The number in the placeholder is 3. *e) Calculate the value of the number in the placeholder: Step 1: The problem is to find a number x such that x × x × x = 125. This can be written as x³ = 125. Step 2: To find x, we take the cube root of 125. x = √[3]125 Step 3: Calculate the cube root. x = 5 The number in the placeholder is 5. *f) Calculate the value of the number in the placeholder: Step 1: The problem is to find a number x such that x × x × x = 216. This can be written as x³ = 216. Step 2: To find x, we take the cube root of 216. x = √[3]216 Step 3: Calculate the cube root. x = 6 The number in the placeholder is 6.

The problem is to find a number x such that x x x x x = 8. This can be written as x³ = 8.

Answers

Step-by-step solution

Part a· 3 steps

The problem is to find a number $x$ such that $x \times x \times x = 8$ .

To find $x$ , we take the cube root of 8.

Calculate the cube root.

Part b· 3 steps1

The problem is to find a number $x$ such that $x \times x \times x = 1$ .

To find $x$ , we take the cube root of 1.

Calculate the cube root.

Part c· 3 steps4

The problem is to find a number $x$ such that $x \times x \times x = 64$ .

To find $x$ , we take the cube root of 64.

Calculate the cube root.

Part d· 3 steps3

The problem is to find a number $x$ such that $x \times x \times x = 27$ .

To find $x$ , we take the cube root of 27.

Calculate the cube root.

Part e· 3 steps5

The problem is to find a number $x$ such that $x \times x \times x = 125$ .

To find $x$ , we take the cube root of 125.

Calculate the cube root.

Part f· 3 steps6

The problem is to find a number $x$ such that $x \times x \times x = 216$ .

To find $x$ , we take the cube root of 216.

Calculate the cube root.

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More Mathematics Questions

The problem is to find a number x such that x x x x x = 8. This can be written as x³ = 8.

Answers

Step-by-step solution

Part a· 3 steps

The problem is to find a number xxx such that x×x×x=8x \times x \times x = 8x×x×x=8.

To find xxx, we take the cube root of 8.

Calculate the cube root.

Part b· 3 steps1

The problem is to find a number xxx such that x×x×x=1x \times x \times x = 1x×x×x=1.

To find xxx, we take the cube root of 1.

Calculate the cube root.

Part c· 3 steps4

The problem is to find a number xxx such that x×x×x=64x \times x \times x = 64x×x×x=64.

To find xxx, we take the cube root of 64.

Calculate the cube root.

Part d· 3 steps3

The problem is to find a number xxx such that x×x×x=27x \times x \times x = 27x×x×x=27.

To find xxx, we take the cube root of 27.

Calculate the cube root.

Part e· 3 steps5

The problem is to find a number xxx such that x×x×x=125x \times x \times x = 125x×x×x=125.

To find xxx, we take the cube root of 125.

Calculate the cube root.

Part f· 3 steps6

The problem is to find a number xxx such that x×x×x=216x \times x \times x = 216x×x×x=216.

To find xxx, we take the cube root of 216.

Calculate the cube root.

Try one yourself

Still stuck on this one?

More Mathematics Questions

The problem is to find a number $x$ such that $x \times x \times x = 8$ .

To find $x$ , we take the cube root of 8.

The problem is to find a number $x$ such that $x \times x \times x = 1$ .

To find $x$ , we take the cube root of 1.

The problem is to find a number $x$ such that $x \times x \times x = 64$ .

To find $x$ , we take the cube root of 64.

The problem is to find a number $x$ such that $x \times x \times x = 27$ .

To find $x$ , we take the cube root of 27.

The problem is to find a number $x$ such that $x \times x \times x = 125$ .

To find $x$ , we take the cube root of 125.

The problem is to find a number $x$ such that $x \times x \times x = 216$ .

To find $x$ , we take the cube root of 216.