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kiruha [24]
4 years ago
7

The function below describes the number of students who involved at a university where f(t) represents the number of students in

t purposes the time in years f(t) =18,500(1.03)^t internally ____ students enrolled at the University every ___ the number of students who enrolled at the University increases by a factor of ___
1st blank:
19,055
1.03
3
18,500
2nd blank:
t years
2 years
3 years
1 year
3rd blank:
19,055
3
18,500
1.03​
Mathematics
1 answer:
Vlad [161]4 years ago
5 0

<u>Blank 1</u>  D)18,500

<u>Blank 2</u> D) 1 year

<u>Blank 3</u> D) 1.03

<u>Step-by-step explanation:</u>

Here we have , the function below describes the number of students who involved at a university where f(t) represents the number of students in t purposes the time in years f(t) =18,500(1.03)^t . internally ____ students enrolled at the University every ___ the number of students who enrolled at the University increases by a factor of ___ . We need to find blanks:

<u>Blank 1</u>

To find initial value we put t=0 , in equation  f(t) =18,500(1.03)^t  :

⇒ f(0) =18,500(1.03)^0

⇒ f(0) =18,500(1)

⇒ f(0) =18,500

So , Initial value is 18,500 .

<u>Blank 2 and 3</u>

In every 1 year the number of students who enrolled at the University increases by a factor of 1.03 . As , it's an exponential function f(t) =18,500(1.03)^t , with every value of t increment f(t) increase by a factor of 1.03  .

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answer
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Answer:

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Step-by-step explanation:

We are given that the vertex of the parabola is at (-2, -3). We also know that when the <em>y-</em>value is -2, the <em>x-</em>value is -5. Using this information we want to find the cofficient of the squared term in the parabola's equation.

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Simplify:

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