Question

The cubic root of 56.2 is approximately 3.85. Note: You will find the option to add a cubic root symbol in the Algebra (×) keyboard.

The cubic root of 32.3 is approximately 3.19. Note: You will find the option to add a cubic root symbol in the Algebra (×) keyboard.

The square of 45.4 is 2061.16.

The square root of 175.5 is about 13.24.

The square of 200 is 40,000.

Answer 1

say just the answers

Answer 2

so how do you write sqrt[3]{56.2}? as words for example, exponent 3 sqrt 56.2

Answer 3

1. 2^3sqrt7
2. 2^3sqrt4
3. 3sqrt5
4. 5sqrt7
5.10sqrt2

are you serious you got them all wrong :(




better get these right Find the square root of 96.(1 point)
Responses

64–√
6 start root 4 end root

24
24

166–√
16 start root 6 end root

46–√
4 start root 6 end root

2. Find the cubic root of 96.(1 point)
Responses

27–√3
2 root index 3 start root 7 end root

212−−√
2 start root 12 end root

212−−√3
2 root index 3 start root 12 end root

46–√
4 start root 6 end root

3. Find the cubic root of 189.(1 point)
Responses

37–√
3 start root 7 end root

37–√3
3 root index 3 start root 7 end root

277–√3
27 root index 3 start root 7 end root

921−−√3

4. Find the square root of 250.(1 point)
Responses

250
250

2510−−√
25 start root 10 end root

510−−√
5 start root 10 end root

105–√

5. Find the square root of 128.(1 point)
Responses

82–√
8 start root 2 end root

42–√
4 start root 2 end root

64 −−−√ x 2–√
start root 64 end root x start root 2 end root

24–√

Answer 4

say the answers only plz

Answer 5

perfect

Answer 6

Here are the calculations summarized:

1. **Cubic root of 56.2:** \( \sqrt[3]{56.2} \approx 3.85 \)
2. **Cubic root of 32.3:** \( \sqrt[3]{32.3} \approx 3.19 \)
3. **Square of 45.4:** \( 45.4^2 = 2061.16 \)
4. **Square root of 175.5:** \( \sqrt{175.5} \approx 13.24 \)
5. **Square of 200:** \( 200^2 = 40,000 \)

If you have any more calculations or questions, feel free to ask!

Answer 7

1. \( \sqrt[3]{56.2} \approx 3.85 \)
2. \( \sqrt[3]{32.3} \approx 3.19 \)
3. \( 45.4^2 = 2061.16 \)
4. \( \sqrt{175.5} \approx 13.24 \)
5. \( 200^2 = 40,000 \)

Answer 8

You can write it as "the cubic root of 56.2" or "the third root of 56.2."

Answer 9

Let's answer each of your questions step by step:

### 1. Find the square root of 96.
The square root of 96 can be simplified:

\[
\sqrt{96} = \sqrt{16 \times 6} = \sqrt{16} \cdot \sqrt{6} = 4\sqrt{6}
\]

**Correct answer:** \(4\sqrt{6}\)

### 2. Find the cubic root of 96.
The cubic root of 96 can be simplified:

\[
\sqrt[3]{96} = \sqrt[3]{32 \times 3} = \sqrt[3]{32} \cdot \sqrt[3]{3} = 2\sqrt[3]{12}
\]

**Correct answer:** \(2\sqrt[3]{12}\)

### 3. Find the cubic root of 189.
The cubic root of 189 can be simplified:

\[
\sqrt[3]{189} = \sqrt[3]{27 \times 7} = \sqrt[3]{27} \cdot \sqrt[3]{7} = 3\sqrt[3]{7}
\]

**Correct answer:** \(3\sqrt[3]{7}\)

### 4. Find the square root of 250.
The square root of 250 can be simplified:

\[
\sqrt{250} = \sqrt{25 \times 10} = \sqrt{25} \cdot \sqrt{10} = 5\sqrt{10}
\]

**Correct answer:** \(5\sqrt{10}\)

### 5. Find the square root of 128.
The square root of 128 can be simplified:

\[
\sqrt{128} = \sqrt{64 \times 2} = \sqrt{64} \cdot \sqrt{2} = 8\sqrt{2}
\]

**Correct answer:** \(8\sqrt{2}\)

Please let me know if you need any further assistance!

Answer 10

1. \(4\sqrt{6}\)
2. \(2\sqrt[3]{12}\)
3. \(3\sqrt[3]{7}\)
4. \(5\sqrt{10}\)
5. \(8\sqrt{2}\)

Answer 11

Great! If you have any more questions or need further assistance, feel free to ask!