1) A first year college student borrows money (a loan) to help pay for the tuition. The student can borrow $8,000 at an APR of 4% compounded monthly and will any payments until graduation is complete. However the interest will start to Accrve when the loan is taken out. not have to make A) Assuming graduation takes 4 years, what will the balance of the loan be when the student starts to pay monthly? Bal(n) = (Bal)(1+2)^ OWED= я 300 рек B) If the student only pays long will the student have to pay on (assume the loan will be paid when the balance reaches) DO $100. = (Bal) (1 + √₂2) ¹²+ - (Payment ) ( ( 1 + 1₂ ) ² = 1 7/12 how month, the loAN?
1) A first year college student borrows money (a loan) to help pay for the tuition. The student can borrow $8,000 at an APR of 4% compounded monthly and will any payments until graduation is complete. However the interest will start to Accrve when the loan is taken out. not have to make A) Assuming graduation takes 4 years, what will the balance of the loan be when the student starts to pay monthly? Bal(n) = (Bal)(1+2)^ OWED= я 300 рек B) If the student only pays long will the student have to pay on (assume the loan will be paid when the balance reaches) DO $100. = (Bal) (1 + √₂2) ¹²+ - (Payment ) ( ( 1 + 1₂ ) ² = 1 7/12 how month, the loAN?
Chapter4: Time Value Of Money
Section: Chapter Questions
Problem 23PROB
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