Asked by -Untamed-
State whether the following are true or false.
The square roots of 36 are + and - 6. I wrote down false for this cause I thought it was only + 6, but the real answer is true, and I want to know that how can it be negative?
Also for this:
Convert the following radicals to mixed radicals in simplest form.
I did this without making the factor tree, my teacher showed me an easy way.
ã50 = ã2*5*5 = 5*5ã2 = 25ã2
That's what I got 25ã2, but the answer is supposed to be 5ã2. I don't understand, did they reduce or something?
The square roots of 36 are + and - 6. I wrote down false for this cause I thought it was only + 6, but the real answer is true, and I want to know that how can it be negative?
Also for this:
Convert the following radicals to mixed radicals in simplest form.
I did this without making the factor tree, my teacher showed me an easy way.
ã50 = ã2*5*5 = 5*5ã2 = 25ã2
That's what I got 25ã2, but the answer is supposed to be 5ã2. I don't understand, did they reduce or something?
Answers
Answered by
-Untamed-
Sorry this ã was supposed to be the radical sign, don't know why it never showed up.
Answered by
Reiny
A bit of a technicality here.
The √ symbol is defined as the principal square root, which means, the positive square root of a number
Thus √36 = +6
on the other hand if you have
x^2 = 16
then ±x = √16 = 4 from which we get
x = ± 4
so the -4 actually does not come from √16 but rather from
x^2 = 16
Your question is a poor choice for a true or false type question.
2nd part of your post:
√50 = √25√2 = 5√2
The √ symbol is defined as the principal square root, which means, the positive square root of a number
Thus √36 = +6
on the other hand if you have
x^2 = 16
then ±x = √16 = 4 from which we get
x = ± 4
so the -4 actually does not come from √16 but rather from
x^2 = 16
Your question is a poor choice for a true or false type question.
2nd part of your post:
√50 = √25√2 = 5√2
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