Answer:
Square root of 8.
Step-by-step explanation:
Given:
Number given : 2 to the power of 3 over 2 equal ...
Using the laws of exponent:
We know that:
⇒
and
⇒ ![\sqrt[3]{a}=(a)^1^/^3](https://tex.z-dn.net/?f=%5Csqrt%5B3%5D%7Ba%7D%3D%28a%29%5E1%5E%2F%5E3)
So,
According to the question:
2 to the power of 3 over 2 = 
Using fractional exponent concept where : ![\sqrt[y]{a^x} = (a)^x^/^y](https://tex.z-dn.net/?f=%5Csqrt%5By%5D%7Ba%5Ex%7D%20%3D%20%28a%29%5Ex%5E%2F%5Ey)
This can be re-written as:
⇒
and
that is equivalent to
as ...
Square root of 8 is our final answer.
In
diffret days
inches of rain fell in April month if every day rained
of a inch .
How to find the rain fell in
diffret days ?
We know that rain in every day is
of a inch
So for
days

So in
diffret days in April rain fell is
inches.
Learn more about the rain fall is here :
brainly.com/question/28049911
#SPJ4
By definition, two angles are supplementary if the sum of them is 180 degrees. In this case (see figure attached with the answer) the line AD is transversal to lines AB and DC. This is a proof of the Same-side interior angle theorem.
This theorem states that if we have two lines that are parallel and we intercept those two lines with a line that is transversal to both, same-side interior angles are formed, and also sum 180º, in other words, they are supplementary angles.
Then:
By the definition of a parallelogram, AB∥DC. AD is a transversal between these sides, so ∠A and ∠D are <em><u>same-side interior angles</u></em>. Because AB and DC are <em><u>parallel</u></em>, the same-side interior angles must be <em><u>supplementary</u></em> by the same-side interior angles theorem. Therefore, ∠A and ∠D are supplementary.
Answer:
36.67 [mile/hour].
Step-by-step explanation:
1) use the formula: V=S/t, where S - entire jorney, v - average speed (required to calculate), t - elapsed entire time.
2) according to the formula above S=50+60=110 miles; t= 50/40 + 1.75=1.25+1.75=3 hours.
3) after the substitutuion 110 and 3 into the formula above:
v=110/3≈36.67 miles/h.