1. Multiply and simplify if possible.

**Answer 1**

Hi,

1. Multiply and simplify if possible.

⁴√11.⁴√10

11 ^4√10

11

10

⁴√110 <==ANSWER
2. What is the simplest form of the expression?
³√24a¹⁰b⁶
3a^3b^2^3√2a
2a^3b^3√2a
2a³b² ³√3a <==ANSWER
none of these
3. What is the simplest form of the product?
³√4x² .³√8x⁷
2x³. ³√4 <==ANSWER
^3√32x^9
2x^3.^3√4x^9
none of these
I hope that helps!!

**Answer 2**

1. Multiply and simplify if possible.

^4√11.^4√10

^4√110

2. What is the simplest form of the expression?

^3√24a^10b^6

2a^3b^3√2a

3. What is the simplest form of the product?

^3√4x^2.3^√8x^7

2x^3.^3√4

**Answer 3**

multiplying radicals: sqrt(4) * sqrt(3) = sqrt(12) you could constantly multiply what’s interior the radicals mutually whilst multiplying radicals. whilst multiplying radicals of the type: (a million + sqrt(2))(2 + sqrt(2)) in simple terms use foil. 2 + sqrt(2) + 2sqrt(2) + 2 = 4 + 3sqrt(2) dividing radicals: back, in simple terms remember you could divide what’s interior the novel so sqrt(12) / sqrt(4) = sqrt(3) whilst dividing radicals of the type: (a million + sqrt(2)) —————- (a million + sqrt(3)) this is oftentimes suited to get rid of the novel from the denominator. with a view to do this, we multiply by utilising the conjugate: (a million + sqrt(2)) * (a million – sqrt(3)) ———————————— (a million + sqrt(3)) * (a million – sqrt(3)) it rather is solved (good and backside) utilising the Foil approach, leaving us with a million – sqrt(3) + sqrt(2) – sqrt(6) ————————————–… a million – 3 which equals a million – sqrt(3) + sqrt(2) – sqrt(6) ————————————–… -2 this would’t be greater simplified; sqrt(3), sqrt(2), and sqrt(6) would desire to proceed to be separate words. desire this helps.