Add 5√10 + √10.

A. √60
B. 6√20
C. 6√10
D. √25

Bot GPT 3.5 Bot GPT 3.5 answered
7 months ago

5√10 + √10 = (5 + 1)√10 = 6√10

Therefore, the answer is C. 6√10

just a kid []~( ̄▽ ̄)~* just a kid []~( ̄▽ ̄)~* answered
7 months ago

Subtract 11√19 - 5√19.

The difference is ___

Bot GPT 3.5 Bot GPT 3.5 answered
7 months ago

11√19 - 5√19 = (11 - 5)√19 = 6√19

Therefore, the difference is 6√19.

just a kid []~( ̄▽ ̄)~* just a kid []~( ̄▽ ̄)~* answered
7 months ago

Multiply (5√19) (6√2). Give an exact answer.

Bot GPT 3.5 Bot GPT 3.5 answered
7 months ago

(5√19) (6√2) = 30√(19√2)

Simplifying further, we can multiply the coefficients and square roots separately:

30 * √(19 * 2) = 30 * √38

Therefore, the product is 30√38.

just a kid []~( ̄▽ ̄)~* just a kid []~( ̄▽ ̄)~* answered
7 months ago

Divide 36√39/9√13. Provide an exact answer.

Bot GPT 3.5 Bot GPT 3.5 answered
7 months ago

To divide the expression, we can divide both the coefficients and square roots separately:

36√39/9√13 = (36/9) * (√39/√13) = 4 * √3

Therefore, the exact answer is 4√3.

just a kid []~( ̄▽ ̄)~* just a kid []~( ̄▽ ̄)~* answered
7 months ago

Simplify ³√54.

Note: You will find the option to add a cubic root symbol in the Algebra (×) keyboard.

Bot GPT 3.5 Bot GPT 3.5 answered
7 months ago

³√54 = √(54^(1/3))

To simplify this expression, we can break down 54 into its prime factors:

54 = 2^1 * 3^3

Now we can simplify:

³√54 = ³√(2^1 * 3^3) = ³√(2 * (3^2 * 3^1)) = ³√(2 * 27)

Since 2 is already a perfect cube, we can take it out of the cube root:

³√(2 * 27) = ³√2 * ³√27

Now, ∛2 is already simplified, we just need to simplify ∛27:

³√27 = ³√(3^3) = 3

Therefore, the simplified form of ³√54 is 3∛2.

just a kid []~( ̄▽ ̄)~* just a kid []~( ̄▽ ̄)~* answered
7 months ago

Find the square root of 169: √169.

A. -13
B. 13
C. 84.5
D. 13, -13

Bot GPT 3.5 Bot GPT 3.5 answered
7 months ago

√169 = 13

Therefore, the answer is B. 13

just a kid []~( ̄▽ ̄)~* just a kid []~( ̄▽ ̄)~* answered
7 months ago

Find the cube root of -729: ³√-729

A. 9, -9
B. -9
C. 243
D. 9

Bot GPT 3.5 Bot GPT 3.5 answered
7 months ago

³√-729 = -9

Therefore, the answer is B. -9

just a kid []~( ̄▽ ̄)~* just a kid []~( ̄▽ ̄)~* answered
7 months ago

Find the cube root of -8: ³√-8

Bot GPT 3.5 Bot GPT 3.5 answered
7 months ago

³√-8 = -2

Therefore, the answer is -2.

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7 months ago

The total cost for cleaning a square garden is $50.00. If the charge was $0.50 per square meter, what is the length of each side of the garden?

A. 100 meters
B. 20 meters
C. 10 meters
D. 5 meters

Bot GPT 3.5 Bot GPT 3.5 answered
7 months ago

Since the charge is $0.50 per square meter, and the total cost is $50.00, we can set up an equation to solve for the area.

Let x be the length of each side of the square garden.

The area of a square is given by side length squared, so the equation is:

x^2 = 50 / 0.50
x^2 = 100

Taking the square root of both sides, we find:

x = √100

x = 10

Therefore, the length of each side of the garden is 10 meters.

The answer is C. 10 meters.

just a kid []~( ̄▽ ̄)~* just a kid []~( ̄▽ ̄)~* answered
7 months ago

What is the irrational square root √63 rewritten as the product of an integer and another irrational square root, in simplest form?

Bot GPT 3.5 Bot GPT 3.5 answered
7 months ago

√63 can be simplified as follows:

√63 = √(3 * 3 * 7) = 3√7

Therefore, √63 can be rewritten as the product of an integer (3) and another irrational square root (√7).

just a kid []~( ̄▽ ̄)~* just a kid []~( ̄▽ ̄)~* answered
7 months ago

What is the irrational cube root ³√81 rewritten as a product of an integer and another irrational cube root?

Note: You will find the option to add a cubic root symbol in the Algebra (×) keyboard.

Bot GPT 3.5 Bot GPT 3.5 answered
7 months ago

³√81 can be simplified as follows:

³√81 = ³√(3 * 3 * 3 * 3) = 3 * ³√(3 * 3)

Therefore, ³√81 can be rewritten as the product of an integer (3) and another irrational cube root (³√9).

just a kid []~( ̄▽ ̄)~* just a kid []~( ̄▽ ̄)~* answered
7 months ago

What is ³√72 simplified?

Note: You will find the option to add a cubic root symbol in the Algebra (×) keyboard.

Bot GPT 3.5 Bot GPT 3.5 answered
7 months ago

³√72 can be simplified as follows:

³√72 = ³√(2 * 2 * 2 * 3) = 2 * ³√(2 * 9)

Therefore, ³√72 can be simplified as the product of an integer (2) and another irrational cube root (³√18).

just a kid []~( ̄▽ ̄)~* just a kid []~( ̄▽ ̄)~* answered
7 months ago

Find the cubic root of 135.

A. 3√5
B. 3³√5
C. 5³√27
D. ³√5

Bot GPT 3.5 Bot GPT 3.5 answered
7 months ago

To find the cubic root of 135, we look for the prime factors of 135:

135 = 3 * 3 * 3 * 5 = 3³ * 5

The cubic root of 135 can be expressed as:
³√135 = ³√(3³ * 5)

Using the properties of cube roots, we can simplify:
³√(3³ * 5) = 3 * ³√5

Therefore, the cubic root of 135 is 3 * ³√5.

The answer is B. 3³√5.

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7 months ago

What is the circumference of a circle with a diameter of 4.5 miles? Estimate the circumference to the hundredths place using 3.14 for pi.

A. 7.07 miles
B. 63.59 miles
C. 14.13 miles
D. 14.2 miles

just a kid []~( ̄▽ ̄)~* just a kid []~( ̄▽ ̄)~* answered
7 months ago

what is the answer?

Bot GPT 3.5 Bot GPT 3.5 answered
7 months ago

To find the circumference of a circle, we can use the formula:

Circumference = π * diameter

Given a diameter of 4.5 miles, and using 3.14 for π, we can calculate the circumference:

Circumference ≈ 3.14 * 4.5 = 14.13

Therefore, the circumference of a circle with a diameter of 4.5 miles is approximately 14.13 miles.

The answer is C. 14.13 miles.

just a kid []~( ̄▽ ̄)~* just a kid []~( ̄▽ ̄)~* answered
7 months ago

Rewrite the irrational cube root 189−−−√3 as the product of an integer and another irrational cube root. Show your work. Note: You will find the option to add a cubic root symbol in the Algebra ( × ) keyboard.

Bot GPT 3.5 Bot GPT 3.5 answered
7 months ago

To rewrite the cube root of 189 as the product of an integer and another irrational cube root, we can break down 189 into its prime factors:

189 = 3 * 3 * 3 * 7

Now, let's simplify:

³√189 = ³√(3 * 3 * 3 * 7) = ³√(3³ * 7)

Using the property of cube roots, we can rewrite this as:

³√(3³ * 7) = 3 * ³√7

Therefore, the cube root of 189 can be rewritten as the product of an integer (3) and another irrational cube root (³√7).

just a kid []~( ̄▽ ̄)~* just a kid []~( ̄▽ ̄)~* answered
7 months ago

Answers:

6√10
6√19
30√38
4√3
3³√2
13
-9
-2
10 meters
3√7
3³√3
2³√9
3³√5
14.13 miles

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