1. What is the recursive function that will represent this situation? a. m (t) = m (t- 1) +0. 03, m (1) = 55000 b. m (t) = m (t- 1) + 0.03, m (1) 55000 c. m (t) = m (t- 1) + 1.03, m(1) = 55000 d. m (t) = m (t - 1) * 1.03, m (1) 55000 %3D с. %3D A O B D

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Q: 2x+1 if x < 2 x²-1 if x ≥ 2 Let_ƒ(x) = Determine the value of ƒ (2). 3 5

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Q: Tyler began making regular deposits of a certain amount of money each month, m, starting August 14…

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A: We will find all the values as following.

Q: #12&amp;#16

A: We’ll answer the first question since the exact one wasn’t specified. Please submit a new question…

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A: This question can be solved by using the concept of value of a function y=f(x) at a given vlue of x

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Q: Determine the recursive definition for the function f(n) = n + 2", where n ≥ 0.

A: Determine the recursive definition for the function f(n) = n + 2 , where n≥ 0.

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Q: F(x)= G(x)= (Fog)(x)= (Gof)(x)=

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A: Fundamental Principal of Derivate for f(x) is limh→0f(x+h)-f(x)h

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A: As per our guidelines we are supposed to answer?️ only one question. Kindly repost other question as…

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A: Final value theorem of Laplace transform is used

Sequence and Series

A sequence is defined as a collection of things. Series is defined to sum the things one by one in the sequence.  It was invented by German mathematician Carl Friedrich Gauss.