Express 273 in simplest radical form.

Q: 3) /30

A: Here, to find x and y from the given triangle which is a right angle triangle.

Q: Simplify by combining similar radicals:2 √50 - 4 √18 - 9 √32

A:

Q: Express in simplest radical form. 4x 2 32/121

A: Given expression: 4x(3/2)

Q: Simplify by factoring. Assume that all variables under radicals represent nonnegative numbers.

A: Given : 9x6

Q: Express 64 in simplest radical form. Answer: Submit Ans

A: Given expression: 64 12…

Q: Express in simplest radical form. V162 Answer:| Submit Answer

A: Given the given radical is 162.

Q: Write v-180 in simplest radical form.

A:

Q: Write in simplest radical form. V96

A:

Q: Write your answer in simplest radical form

A:

Q: Find the lengtlh of the third side If necessarv, vrite in simplest radical form.

A:

Q: Find the third side in simplest radical form: 9. 7.

A: using Pythagorean theorem c=a^2+b^2 c=largest side of right angle triangle a & b are smaller…

Q: simplify the radical of square root of 216

A: To simplify the radical of square root of 216

Q: express in simplest radical form. 34/3x30/6

A:

Q: 45°

A:

Q: Express in simplest radical form. V200 Answer: Submit Answer

A:

Q: Find the missing lengths. Leave your answer as radicals in simplest form.

A: To find the value of x

Q: Find the third side in simplest radical form: v89 6.

A: Let the third side of the triangle be x. The given triangle is a right triangle, so apply the…

Q: Model the entire radical V80 as a mixed radical. Record the value of the coefficient.

A:

Q: Express 84 in simplest radical form. 2/3

A: We know abc=abc a2=a

Q: Express the radical in simplified form. Assume that all variables represent positive real numbers.

A: This is a cubic root. Write down each no. inside the cubic root in terms of (no.)^3 Follow the image…

Q: write in expression in radical notation (7x)^-3/5

A: The given expression is,

Q: Express (6) in simplest radical form. 15

A:

Q: Find x, in simplest radical form. 45°

A: According to trigonometric ratios, Sinθ=perpendicularHypotenusetanθ=perpendicluarBase

Q: 9x° V6x – 3v6x7

A: Given that : 9x3√(6x) - 3√(6x7) Write in simplest radical form.

Q: Express in simplest radical form: V6 V12

A:

Q: Find the missing side lengths. Leave your answers as radicals in simplest form.

A:

Q: Express in simplest radical form. 6 (3125x) 65

A: Please see the below picture for detailed solution.

Q: 24 OK NI

A:

Q: Express in simplest radical form. (15625x)

A: Consider the provided expression, 15625x14 Express in simplest radical form.

Q: Express in simplest radical form. 5 6 (729x²)

A:

Q: 30° 2.

A:

Q: 10) y 30° 2

A: we use Trigonometry ratios

Q: Express in simplest radical form. V48

A: Consider the given radical number, 48 To find the simplest radical form first find the prime factors…

Q: Write as a Vm3 single radical using the smallest possible root.

A: The expression is given as m83m5 Write as a single radical using the smallest possible root.

Q: Express 143 in simplest radical form.

A:

Q: 2 60

A:

Q: Find the third side in simplest radical form: V89 9.

A:

Q: What is the radical equivalent to

A: Suppose p and q are natural number then xpq=xpq .                                 xpq=xp·1q=xp1q=xpq…

Q: 4) Express /80 in simplest radical form.

A: We have to find the following answer given below.

Q: Express in simplest radical form. V96

A:

Q: 2 3 X 10 * y 8

A: We need to simplify the following expression x110·y38-12

Q: Using radicals, we can write 52 as

A: To write, 512 in radicals.

Q: Express in simplest radical form. V98

A: Given : 98

Q: Write (15x) in radical form

A: To write 15x13 in radical form

Q: Find the missing side lengths. Leave your answers as radicals in simplest form

A: Given that:

Q: Write the expression in radical form

A:

Q: Express in simplest radical form. V18

A: Express in simple radical form 18

Q: Rewrite the following without a radical and simplify.

A: Given27x23

Q: Find the missing side lengths. Leave your answers as radicals in simplest form. 30° 3.

A:

Q: side lengths. Leave

A: Here we have to find the x=?

Power Operation

Power operation is topic of algebra in Math. It is use to represent repeated multiplication. Very big number and very small number can be easily express using power operation. Power operation is useful in many fields. In space engineering, it helps in representing the distance or size of particular heavenly body. In medical field, it is used to represent very small size. In medical field it helps to mention size of bacteria or virus. 

Exponents

The exponent or power or index of a variable/number is the number of times that variable/number is multiplied by itself.