The sensitive analysis. Introduction: Sensitive analysis is a technique to determine how the dissimilar values of a set of independent variables have an effect on a definite dependent variable under certain conditions.

Question

Question 25 Jasmine bought a house for $225 000. She already knows that for the first $200 000, the land transfer tax will cost $1650. Calculate the total land transfer tax. (2 marks) Land Transfer Tax Table Value of Property Rate On the first $30 000 0% On the next $60 000 0.5% (i.e., $30 001 to $90 000) On the next $60 000 1.0% (i.e., $90 001 to $150 000) On the next $50 000 1.5% (i.e., $150 001 to $200 000) On amounts in excess of $200 000 2.0% 22 5000–200 000. 10 825000 2.5000.00 2 x 25000 =8500 2 ma

Answer 1

Question

Chapter 8.5, Problem 1CC

Summary Introduction

To explain: The sensitive analysis.

Introduction: Sensitive analysis is a technique to determine how the dissimilar values of a set of independent variables have an effect on a definite dependent variable under certain conditions.

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Question 25 Jasmine bought a house for $225 000. She already knows that for the first $200 000, the land transfer tax will cost $1650. Calculate the total land transfer tax. (2 marks) Land Transfer Tax Table Value of Property Rate On the first $30 000 0% On the next $60 000 0.5% (i.e., $30 001 to $90 000) On the next $60 000 1.0% (i.e., $90 001 to $150 000) On the next $50 000 1.5% (i.e., $150 001 to $200 000) On amounts in excess of $200 000 2.0% 22 5000–200 000. 10 825000 2.5000.00 2 x 25000 =8500 2 ma

Question 25 Jasmine bought a house for $225 000. She already knows that for the first $200 000, the land transfer tax will cost $1650. Calculate the total land transfer tax. (2 marks) Land Transfer Tax Table Value of Property Rate On the first $30 000 0% On the next $60 000 0.5% (i.e., $30 001 to $90 000) On the next $60 000 1.0% (i.e., $90 001 to $150 000) On the next $50 000 1.5% (i.e., $150 001 to $200 000) On amounts in excess of $200 000 2.0% 225000–200 000 = 825000 25000.002 × 25000 1= 8500 16 50+ 500 2 marks

Suppose you deposit $1,000 today (t = 0) in a bank account that pays an interest rate of 7% per year. If you keep the account for 5 years before you withdraw all the money, how much will you be able to withdraw after 5 years? Calculate using formula. Calculate using year-by-year approach. Find the present value of a security that will pay $2,500 in 4 years. The opportunity cost (interest rate that you could earn from alternative investments) is 5%. Calculate using the formula. Calculate using year-by-year discounting approach. Solve for the unknown in each of the following: Present value Years Interest rate Future value $50,000 12 ? $152,184 $21,400 30 ? $575,000 $16,500 ? 14% $238,830 $21,400 ? 9% $213,000 Suppose you enter into a monthly deposit scheme with Chase, where you have your salary account. The bank will deduct $25 from your salary account every month and the first payment (deduction) will be made…