QuestionList in descending order: $\sqrt{121}, \pi^{2}, 11.1, \sqrt{130}$ .

Studdy Solution

STEP 1

Assumptions1. We are asked to list the following numbers in descending order $\sqrt{121}$ , $\pi^{}$ , $11.1$ , $\sqrt{130}$ . . Descending order means from the largest to the smallest.
3. The value of $\pi$ is approximately $3.14159$ .

STEP 2

First, we need to calculate the value of each expression.

STEP 3

Calculate the square root of121.
$\sqrt{121} =11$

STEP 4

Calculate the square of $\pi$ .
$\pi^{2} \approx (3.14159)^{2} \approx9.87$

STEP 5

The value of $11.1$ is already a decimal number, so we don't need to calculate anything.

STEP 6

Calculate the square root of130.
$\sqrt{130} \approx11.4$

STEP 7

Now that we have the value of each expression, we can list them in descending order.

STEP 8

List the numbers in descending order.
$\sqrt{130}, \sqrt{121},11.1, \pi^{2}$

STEP 9

Replace the expressions with their calculated values to confirm the order.
$11.4,11,11.,9.87$ So, the numbers in descending order are $\sqrt{130}$ , $\sqrt{121}$ , $11.$ , $\pi^{2}$ .

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QuestionList in descending order: $\sqrt{121}, \pi^{2}, 11.1, \sqrt{130}$ .

Studdy Solution

STEP 1

Assumptions1. We are asked to list the following numbers in descending order $\sqrt{121}$ , $\pi^{}$ , $11.1$ , $\sqrt{130}$ . . Descending order means from the largest to the smallest.
3. The value of $\pi$ is approximately $3.14159$ .

STEP 2

First, we need to calculate the value of each expression.

STEP 3

Calculate the square root of121.
$\sqrt{121} =11$

STEP 4

Calculate the square of $\pi$ .
$\pi^{2} \approx (3.14159)^{2} \approx9.87$

STEP 5

The value of $11.1$ is already a decimal number, so we don't need to calculate anything.

STEP 6

Calculate the square root of130.
$\sqrt{130} \approx11.4$

STEP 7

Now that we have the value of each expression, we can list them in descending order.

STEP 8

List the numbers in descending order.
$\sqrt{130}, \sqrt{121},11.1, \pi^{2}$

STEP 9

Replace the expressions with their calculated values to confirm the order.
$11.4,11,11.,9.87$ So, the numbers in descending order are $\sqrt{130}$ , $\sqrt{121}$ , $11.$ , $\pi^{2}$ .

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QuestionList in descending order: 121,π2,11.1,130\sqrt{121}, \pi^{2}, 11.1, \sqrt{130}121​,π2,11.1,130​.

Studdy Solution

STEP 1

Assumptions1. We are asked to list the following numbers in descending order 121\sqrt{121}121​, π\pi^{}π, 11.111.111.1, 130\sqrt{130}130​. . Descending order means from the largest to the smallest.3. The value of π\piπ is approximately 3.141593.141593.14159.

STEP 2

First, we need to calculate the value of each expression.

STEP 3

Calculate the square root of121.121=11\sqrt{121} =11121​=11

STEP 4

Calculate the square of π\piπ.π2≈(3.14159)2≈9.87\pi^{2} \approx (3.14159)^{2} \approx9.87π2≈(3.14159)2≈9.87

STEP 5

The value of 11.111.111.1 is already a decimal number, so we don't need to calculate anything.

STEP 6

Calculate the square root of130.130≈11.4\sqrt{130} \approx11.4130​≈11.4

STEP 7

Now that we have the value of each expression, we can list them in descending order.

STEP 8

List the numbers in descending order.130,121,11.1,π2\sqrt{130}, \sqrt{121},11.1, \pi^{2}130​,121​,11.1,π2

STEP 9

Replace the expressions with their calculated values to confirm the order.11.4,11,11.,9.8711.4,11,11.,9.8711.4,11,11.,9.87So, the numbers in descending order are 130\sqrt{130}130​, 121\sqrt{121}121​, 11.11.11., π2\pi^{2}π2.

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QuestionList in descending order: $\sqrt{121}, \pi^{2}, 11.1, \sqrt{130}$ .

Assumptions1. We are asked to list the following numbers in descending order $\sqrt{121}$ , $\pi^{}$ , $11.1$ , $\sqrt{130}$ . . Descending order means from the largest to the smallest.
3. The value of $\pi$ is approximately $3.14159$ .

Calculate the square root of121.
$\sqrt{121} =11$

Calculate the square of $\pi$ .
$\pi^{2} \approx (3.14159)^{2} \approx9.87$

The value of $11.1$ is already a decimal number, so we don't need to calculate anything.

Calculate the square root of130.
$\sqrt{130} \approx11.4$

List the numbers in descending order.
$\sqrt{130}, \sqrt{121},11.1, \pi^{2}$

Replace the expressions with their calculated values to confirm the order.
$11.4,11,11.,9.87$ So, the numbers in descending order are $\sqrt{130}$ , $\sqrt{121}$ , $11.$ , $\pi^{2}$ .