Question

PLEASE HELP WITH RATIONALIZING DENOMINATORS

Answer 1

example?

Answer 2

\[D= SQRT* 3(1450) OVER 2\]

Answer 3

It's a word problem. it is a principle of radical that is over the 3h and 2 fraction. h=1450

Answer 4

\[\sqrt[3]{\frac{1450}{2}}\]

Answer 5

no

Answer 6

is it a square root or a cube root?

Answer 7

d=sqrt* 3H over 2

Answer 8

square root--the one that is longer and then splits into two smaller ones as the next step.

Answer 9

3h and 2 is a fraction. sqrt goes over the both of them--just one. I get that you then break it down by placing two radicals over each den and num. lost on the next step

Answer 10

\[\sqrt{\frac{3\times 1450}{2}}\]

Answer 11

correct

Answer 12

that one?

Answer 13

and am trying to find D

Answer 14

divide first, then take the square root

Answer 15

so take the den of 2 and place it under D?

Answer 16

before plugging in H=1450?

Answer 17

yes you can divide first. you have
\[\frac{3\times 1450}{2}=2175\]

Answer 18

mhm

Answer 19

would I have to square both sets of numbers?

Answer 20

then take the square root.

\[\frac{\sqrt{a}}{\sqrt{b}}=\sqrt{\frac{a}{b}}\]

Answer 21

or both sides of the equal sign??

Answer 22

if you are just trying to compute the square root of that number, no. just use a calculator

Answer 23

okay- go one

Answer 24

go on

Answer 25

rationalizing denominators means something else. for example
\[\frac{1}{\sqrt{2}}=\frac{\sqrt{2}}{2}\]

Answer 26

but if you just want a number you can compute inside the radical and then take the square root

Answer 27

what did you get for the answer?

Answer 28

46.64 rounded. in radical form i got
\[5\sqrt{87}\]

Answer 29

that is not the answer.

Answer 30

it is 47, but thanks any way. haha

Answer 31

ok fine lol