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Find the cube root:

^3√125 = 5?

and....

Use the product rule to simplify the radical

√18 = 2√9?

2007-05-02 12:34:23 · 11 answers · asked by xrandomnessx 2 in Science & Mathematics Mathematics

11 answers

For the first one, if you have a scientific calculator, you can simply insert 125^(1/3) and yes it is 5.

For the second one is incorrect.

2√9 = 6

√18 = √(2*9)

So, basically you can simplify it as √2 * √9

Knowing that √9 = 3

so it becomes 3√2

2007-05-02 12:38:29 · answer #1 · answered by Anonymous · 0 0

First one's right.

Second one is √18 = √2 * √9 = √2 * 3 = 3√2

2007-05-02 12:37:51 · answer #2 · answered by TychaBrahe 7 · 0 0

first is correct
5*5*5=125

second one should be
√18=3√2
you can take out an 9 for √18, once you do, the 9 turns into a 3 (square root it), then you are left with 2 (2*9=18)
good luck!

2007-05-02 12:39:22 · answer #3 · answered by Mike 4 · 0 0

The first one looks right however the second one becomes

√18 = √( 3 * 3 * 2) = 3√2
You were close.

2007-05-02 12:38:46 · answer #4 · answered by rscanner 6 · 0 0

1. yes 5 * 5 * 5 = 125 = 5^3 = 3root of 125
2. sqrt 18 = sqrt (9*2) = 3sqrt2
So your second answer is incorrect; you should facto 18 as 9 * 2.

2007-05-02 12:44:50 · answer #5 · answered by Anonymous · 0 0

cube root(125)=cuberoot(5^3)=5
√18 = =sqrt(2*3^2)3*sqrt(2 answer).

2007-05-02 12:41:00 · answer #6 · answered by Anonymous · 0 0

the first one, ..=5 is correct. the second is incorrect. the answer is 3\/2. V means radical sign

2007-05-02 12:40:42 · answer #7 · answered by Anonymous · 0 0

First one is correct, second one is 3√2

2007-05-02 12:46:15 · answer #8 · answered by Copper Comet 1 · 0 0

In all cases, just square the two sides to get started...for ex, sqroot(n-3)=1, squaring both sides means you lose the sqroot, since (√(x))² is just x. That is, the sqrt of x, squared, is x. On the right (in example one), 1² is 1.

2016-05-19 01:56:09 · answer #9 · answered by Anonymous · 0 0

Why you are not asking Einstein?

2007-05-02 12:42:49 · answer #10 · answered by Anonymous · 0 0

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