Answer:
![A(t)=975(1.025)^t](https://tex.z-dn.net/?f=A%28t%29%3D975%281.025%29%5Et)
In 2025,the number of students at the villages high school=1159
Step-by-step explanation:
We are given that in 2018
Number of students at the villages high school=975
Increasing rate,r=2.5%=0.025
We have to write and use of exponential growth function to project the populating in 2025.
![A_0=975,t=0](https://tex.z-dn.net/?f=A_0%3D975%2Ct%3D0)
According to question
Number of students at the villages high School is given by
![A(t)=A_0(1+r)^t](https://tex.z-dn.net/?f=A%28t%29%3DA_0%281%2Br%29%5Et)
Substitute the values
![A(t)=975(1+0.025)^t=975(1.025)^t](https://tex.z-dn.net/?f=A%28t%29%3D975%281%2B0.025%29%5Et%3D975%281.025%29%5Et)
t=7
Substitute the value
Then, the number of students at the villages high school in 2025
![A(7)=975(1.025)^7=1158.96\approx 1159](https://tex.z-dn.net/?f=A%287%29%3D975%281.025%29%5E7%3D1158.96%5Capprox%201159)
Answer:
Random sampling
Step-by-step explanation:
Random sampling is a method of choosing a sample of observations from a population to make assumptions about the population. It is also called probability sampling.
bruh
why
what
?
osea si pero al a vez cuando pasa osea si parece pero no lo es pero lo es cuando puede ser
3:8
Beakers: test tubes
3+8=15
64/15= 4
3:4. X4
12:16
12 beakers
Please mark brainiest :)
Step-by-step answer:
This is a regular heptagon, means it has 7 <em>congruent</em> sides and 7 <em>congruent </em>vertex angles.
To work with polygons, there is a very important piece of information that you must know to solve the majority of related problems.
This is:
sum of exterior angles of polygons = 360 degrees.
If you don't remember the 360 degrees, think of the sum of exterior angles of an equilateral triangle, which is 3*(180-60)=3*120=360! It works!
For a regular heptagon, c = 360/7=51.43 degrees approx.
This means that each vertex angle measures
vertex angle = 180-c
So since 2d+the vertex angle = 360, we have
2d+(180-c)=360
solve for d:
2d=360-(180-c)=180+c
d=(180+c)/2=90+c/2=115.71 degrees. (approx.)