Question

PLEASE HELP!!!!!!

Answer 1

\[\sqrt{50}/3\sqrt{15}\]

Answer 2

Is this it?

\( \dfrac {\sqrt{50}}{3 \sqrt{15}} \)

Answer 3

Yes I just don't know how to put it that way.

Answer 4

I'd say just plug it in a calculator.

Answer 5

Ya but I have to simplify it and not find the answer.
@lanct1

Answer 6

Ah, the question didn't say that so I just go straight to answer. Mhmmm.... I got to think about this.

Answer 7

Ok.

\(= \dfrac{1}{3} \dfrac{\sqrt{50}}{\sqrt{15}} \)

\( =\dfrac{1}{3} \sqrt{\dfrac{50}{15}} \)

\( =\dfrac{1}{3} \sqrt{\dfrac{25 \times 2}{15}} \)

\( =\dfrac{5}{3} \sqrt{\dfrac{2}{15}} \)

\( =\dfrac{5}{3} \sqrt{\dfrac{2}{15}} \sqrt{\dfrac{15}{15}} \)

\( =\dfrac{5}{3} \sqrt{\dfrac{30}{225}} \)

\( =\dfrac{5}{3 \times 15} \sqrt{30} \)

\( =\dfrac{1}{9 } \sqrt{30} \)

Answer 8

@mathstudent55 do you always supposed to have the 1 as a numerator when it doesn't have a number for the numerator?

Answer 9

Yes.
For example, if you reduce this fraction,

\( \dfrac{4}{20} \) by dividing the numerator and denominator by 4. then you get:

4/4 = 1, and 20/4 = 5, so the reduced fraction is:

\( \dfrac{1}{5} \)