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NISA [10]
3 years ago
12

Biff observes that in every math test he has taken this year, he has scored 4 points higher than the previous test. His score on

his first test was 92. He models his test scores with the exponential function s(n) = 23 · 4n where s(n) is the score on his nth test. Is this a reasonable model ? Complete the explanation.
 

Mathematics
1 answer:
lana66690 [7]3 years ago
8 0
Ene score of the first test Is 56. Each test score is 2 points higher than the previous test score. So the score of the second test is 56+ 2 = 58.
The score of the third test is 58+ 2= 60.
And so on.
The scores form an arithmetic sequence 56, 58, 60, ......... with common difference 2.
But the values of the given exponential function \(s(n)=28*2^n\), describe a geometric sequence with common ratio 2.
So the exponential function cannot be used to model this problem.
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If h(x) = 7 + 6f(x) , "where f(5) = 7 and f '(5) = 3", find h'(5).
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What is the variable x in 40+10x=5x-30
konstantin123 [22]

40 + 10x = 5x - 30

To begin isolating x, subtract 40 from both sides.

40 + 10x - 40 = 5x - 30 - 40

10x = 5x - 70

Subtract 5x from both sides.

10x - 5x= 5x - 70 - 5x

5x = -70

Finally, divide both sides by 5.

5x/5 = -70/5

x = -14

Answer:

x = -14

4 0
3 years ago
Given that p is an integer, q = -12 and the quotient of p/q is -3, find p
sergejj [24]
I think it’s p=36 because you have to do the opposite on both sides..

So..
q=-12
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Read 2 more answers
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