Question

Scenario 24-2 The price tag on a golf ball in 1975 read $0.20, and the price tag on a golf ball in 2005 read $2.00. The CPI in 1975 was 52.3, and the CPI in 2005 was 191.3. Refer to Scenario 24-2. The price of a 1975 golf ball in 2005 dollars is a. $0.05. b. $0.53. c. $0.73. d. $2.00.

Answer 1

Answer:

The price of the 1975 golf ball in 2005 is $0.55

Explanation:

In this question, we are asked to calculate the price of a golf ball in the year 2005 which was bought in the year 1975.

Before we begin to answer, we have been seeing CPI, what could this mean?

The term CPI stands for consumer price index. It refers simply to the change in price of a particular goods or services over a specific period of time.

Now, we mathematically propose a solution to the problem as follows;

We identify the following;

CPI in 1975 = 52.3

CPI in 2005 = 191.3

We now calculate the CPI change between the years. This can be done by dividing the CPI in the year 1975 by the CPI in the year 2005. Mathematically;

CPI change between years = CPI IN 1975/ CPI in 2005

= 52.3/191.3

= 0.273

Now, we proceed to calculate the price of the 1975 ball in 2005.

Mathematically;

A 1975 golf ball’s cost in 2005 = CPI change * price of golf ball in 2005

= 0.273 * 2

= $0.55

Answer 2

Answer:

C) $0.73.

Explanation:

to determine of a 1975 golf ball in 2005, we must determine the value of one 1975 dollar in 2005 = 191.3 / 52.3 = $3.68

that means that $1 in 1975 is equivalent to $3.68 in 2005

since a golf ball costed $0.20 in 1975, we just multiply that by $3.68:

$0.20 x $3.68 = $0.73