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(Solved): The figure below shows the balance, \( P \), in a bank account. (a) Find a possible formula for \( ...




The figure below shows the balance, \( P \), in a bank account.
(a) Find a possible formula for \( P=f(t)=a b^{t} \) assuming
\( a= \) and \( b= \)
(b) What was the initial balance?
Round your answer to two decimal places.
Initial Balance \( =\$ \)
(c
The figure below shows the balance, \( P \), in a bank account. (a) Find a possible formula for \( P=f(t)=a b^{t} \) assuming the balance grows exponentially. Round your answers to three decimal places. \( a= \) and \( b= \) (b) What was the initial balance? Round your answer to two decimal places. Initial Balance \( =\$ \) (c) What annual interest rate does the account pay? \( a= \) and \( b= \) (b) What was the initial balance? Round your answer to two decimal places. Initial Balance \( =\$ \) (c) What annual interest rate does the account pay? Round your answer to three decimal places. The annual interest rate is


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Let required equation is f(t)=abt Taking natural logarithm ln?(f)=ln?(a)+tln?(b) F=A+Bt where F=ln?(f),A=ln?(a)andB=ln?(b)
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