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sukhopar [10]
4 years ago
15

An expression is shown below (x^4/3)(x^2/3)

Mathematics
2 answers:
Nitella [24]4 years ago
7 0
( x^\frac{4}{3}) (x^ \frac{2}{3})  = x^{ \frac{4}{3} + \frac{2}{3} }= x ^\frac{6}{3} = x^2


Crank4 years ago
4 0
<span>(x^4/3)(x^2/3) =

</span><span>When you multiply powers with the same base, write the ame base and add the exponents.
</span>Here the common base is x. The exponents are 4/3 and 2/3. The exponents are added.

= x^(4/3 + 2/3)

= x^(6/3)

= x^2
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Lan wants to run less than 7/12 miles. It says to find out a fraction with a denominator of 4 and which is less than 7/12.

Let's assume the required fraction to be x/4 such that x/4 is less than 7/12.

\frac{x}{4} < \frac{7}{12} \\\\ 3*\frac{x}{4} < \frac{7}{12}*3 \\\\ \frac{3x}{4} < \frac{21}{12} \\\\ \frac{3x}{4} < \frac{7}{4} \\\\ 3x < 7

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Hence, final answer is 1/4

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Dr.Lamb is mixing a solution for his next patient. He has a cylindrical test tube which is 4 inches across on the inside. The de
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Answer:  There are 34.35 liters left in the test tube.

Step-by-step explanation:

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Now, we need to find the volume of tube is given by

\text{ Volume of test tube }=\pi r^2h\\\\\text{ Volume of test tube }=\frac{22}{7}\times \frac{7}{11}\times \frac{7}{11}\times 9\\\\\text{ Volume of test tube }=\frac{126}{11}=11.45\ inches^3

Since we have also given that,

Of 1 cubic inch of space holds 3 liters of water,

So,

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Hence, there are 34.35 liters left in the test tube.



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