The equivalent expression to 7^13/7^7 would be 7^6.
<h3>What are equivalent expressions?</h3>
Those expressions that might look different but their simplified forms are the same expressions are called equivalent expressions.
To derive equivalent expressions of some expression, we can either make it look more complex or simple. Usually, we simplify it.
We have given an expression as 7^13/7^7
The equivalent expression;
![\dfrac{7^{13}}{7^7} \\\\7^{13-7}\\\\7^6](https://tex.z-dn.net/?f=%5Cdfrac%7B7%5E%7B13%7D%7D%7B7%5E7%7D%20%5C%5C%5C%5C7%5E%7B13-7%7D%5C%5C%5C%5C7%5E6)
Hence, The equivalent expression to 7^13/7^7 would be 7^6.
Learn more about expression;
brainly.com/question/22246485
#SPJ1
We have that the total students there are 500. The 12-graders there are 200. Probability is defined as the ratio of positive outcomes of an event, over all the possible outcomes. Suppose we pick student randomly. Then, there are 200 positive outcomes (positive outcome: we pick a student in 12th grade) and there are totally 500 outcomes (we can pick 500 students in total from Riverside High School). This ratio gives:
![P= \frac{200}{500} =0.4](https://tex.z-dn.net/?f=P%3D%20%5Cfrac%7B200%7D%7B500%7D%20%3D0.4)
. The requested probability is 0.40
A right angle is 90 degrees, an obtuse angle is larger than 90 degrees and an acute angle is less than 90 Degrees.
The angle shown is smaller than 90 degrees so it is c. Acute
The sum of all the even integers between 99 and 301 is 20200
To find the sum of even integers between 99 and 301, we will use the arithmetic progressions(AP). The even numbers can be considered as an AP with common difference 2.
In this case, the first even integer will be 100 and the last even integer will be 300.
nth term of the AP = first term + (n-1) x common difference
⇒ 300 = 100 + (n-1) x 2
Therefore, n = (200 + 2 )/2 = 101
That is, there are 101 even integers between 99 and 301.
Sum of the 'n' terms in an AP = n/2 ( first term + last term)
= 101/2 (300+100)
= 20200
Thus sum of all the even integers between 99 and 301 = 20200
Learn more about arithmetic progressions at brainly.com/question/24592110
#SPJ4
I believe the percentage is 33% of all kids i added all numbers table is a bit confusing