Simplify : √a3b4 . 3√a4b3
Answers
Answered by
4
Break down the square roots, find common denominators, then combine and get to
√3
6
Explanation:
Let's start with the original:
√
43
−
√
34
In order to subtract the two fractions, we need a common denominator. So let's first break the square roots apart and work with the results:
2
√3
−
√3
2
The denominator is going to be
2
√3
, so let's multiply both fractions by forms of 1 to make that happen:
2
√3
(1)
−
√3
2
(1)
2
√3
(
22
)
−
√3
2
(
√3
√3
)
4
2
√3
−3
2
√3
1
2
√3
And now we'll multiply by another form of 1 to get the square root out of the denominator:
1
2
√3
(1)
1
2
√3
(
√3√3
)
√3
2×3
√3
6
6
√3
6
Explanation:
Let's start with the original:
√
43
−
√
34
In order to subtract the two fractions, we need a common denominator. So let's first break the square roots apart and work with the results:
2
√3
−
√3
2
The denominator is going to be
2
√3
, so let's multiply both fractions by forms of 1 to make that happen:
2
√3
(1)
−
√3
2
(1)
2
√3
(
22
)
−
√3
2
(
√3
√3
)
4
2
√3
−3
2
√3
1
2
√3
And now we'll multiply by another form of 1 to get the square root out of the denominator:
1
2
√3
(1)
1
2
√3
(
√3√3
)
√3
2×3
√3
6
6
Answered by
11
root a4b3 into 3 into root a4 b3
=3 into root 3 into 4 into a into b whole square
=3 into3 into 4 into ab
=36ab
is answer
=3 into root 3 into 4 into a into b whole square
=3 into3 into 4 into ab
=36ab
is answer
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