Simplify each expression by using the Product Property of Square Roots: a) V28 b) V32 c) V54 d) V200

Q: Perform the indicated operations and write the result in standard form : 3i(2 + i)

A: We first distribute 3i

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

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Q: In the expression x3y2+3, what is the degree of each term

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Q: find the area of a square with a side length that measures (15+2√6) meters. Write your anwser in…

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Q: Simplify and write all in positive exponents : (ab2)(a-2b3)9

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Q: One side of a square is 5x – 2y. Please express each in terms of x and y and simplify: a. perimeter…

A: For a square of side length a. Perimeter= 4a Area= a2 This is the formula , just use it for given…

Q: Evaluate or indicate that the root is not a real number : 3√125 ?

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Q: What is each product or quotient in simplest form? 1. c. Vi (¥7) a. V3(V3) b.

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Q: Find the third side in simplest radical form: 15 4

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Q: Perform the indicated operations and write the result in standard form : (3 - 4i)2

A: i=-1i2=-1

Q: Simplify each expression by using the Product Property of Square Roots: a) V8 b) V45 c) V900 d)…

A: Since you have posted multiple subparts, as per our policy we will answer first three subparts.…

Q: 2. Simplify (including rationalizing the denominator) in the following: m32n25 a) p20q18 x12y50 b)…

A: We can rationalize the denominator by multiplying the numerator and the denominator by appropriate…

Q: Find the product and write the result in standard form: (-5 + 4i)(3 + i)

A: The given expression is -5+4i3+i.

Q: Fill in what should be inside the parenthesis: 12a + 27 = 3( ) + 3( )

A: Given: 12a+27   ....1 The parenthesis rule: a=a

Q: Find the dimensions of the rectangle of maximum area that can be formed from a 10-m piece of wire.…

A: We have to find the dimensions of the rectangle of maximum area that can be formed from a 10-m piece…

Q: If altitude CD is V3 centimeters, what is the number of square centimeters in the area of AABC? A 30…

A: Given: The figure Here CD=3 cm, To find: The area of △ABC in cm2.