Question

I have 2 questions I cannot find the answer to, please help:

Answer 1

\[^{11}\sqrt{x ^{5}}*\sqrt{x}\]

Answer 2

and

Answer 3

\[(x ^{4})^{3/5}\]

Answer 4

Simplify. Express the product as a radical expression

Answer 5

these are very easy just you need using the property of exponents

Answer 6

I would if I really knew and understood it

Answer 7

i think that you can calcule it easy sure

Answer 8

came on i like halp you understanding

Answer 9

Ya, you helped, but I still dont know what to do.

Answer 10

you need to do what i have wrote before look when

(x^a)^b =x^(a*b)

so than in your case what you need to do ?

Answer 11

ok so can you help me plug in the numbers?

Answer 12

see if x on exponent 1/2 mean squarroot x so than

11root(x^5) = x^(5/11) because how i have wrote to you before the denominator of a fractional exponent allways will be the indice of radical

Answer 13

ok ?

Answer 14

but x^5/11 is not the finished answer, correct?

Answer 15

so than your first exercise will be

x^(5/11) * x^(1/2) =x^(5/11 +1/2) =

can you continue it ?

Answer 16

hey !!!

Answer 17

I got 21/22..that is so not right. I have a feeling........ and hi?

Answer 18

so 5/11 +1/2 =((5*2) +(11*1))/22 =(10+11)/22 =21/22

so than x^(5/11) *x^(1/2 =x^(21/22)

so what mean radical indice 22 from x on exponent 21

Answer 19

I do not understand what to do on the last line you just posted.

Answer 20

this wann to be 22 radical(x^21)

ok ?

Answer 21

I do not understand

Answer 22

\[\sqrt[22]{x^(21)}\]

Answer 23

now ?

Answer 24

inside radical wann being x^(21)

Answer 25

radial wann? I have not heard of that term...

Answer 26

so learn it radical indice 2 wann meaning squarroot

Answer 27

ok ?

Answer 28

and cuberoot wann being radical indice 3

Answer 29

ok

Answer 30

so cuberoot(x)=radical indice 3 from x

Answer 31

so now do you understand your exercise

Answer 32

???