Questions: The value of a yen in Japan in November 2013 was given by the equation 1=99.925 yen. a. What was the value of 120 ? b. Pauli saw a shirt marked 3200 yen in November 2013. What was the price in U.S. dollars? a. The value of 120 was yen. (Type an integer or a decimal.) b. The price of the shirt was approximately (Round to the nearest cent as needed.)

The value of a yen in Japan in November 2013 was given by the equation 1=99.925 yen. a. What was the value of 120 ? b. Pauli saw a shirt marked 3200 yen in November 2013. What was the price in U.S. dollars? a. The value of 120 was yen. (Type an integer or a decimal.) b. The price of the shirt was approximately (Round to the nearest cent as needed.)
Transcript text: The value of a yen in Japan in November 2013 was given by the equation $\$ 1=99.925$ yen. a. What was the value of $\$ 120$ ? b. Pauli saw a shirt marked 3200 yen in November 2013 . What was the price in U.S. dollars? a. The value of $\$ 120$ was $\square$ yen. (Type an integer or a decimal.) b. The price of the shirt was approximately $\$$ $\square$ (Round to the nearest cent as needed.)
failed

Solution

failed
failed

Solution Steps

Step 1: Convert USD to Yen

Given the exchange rate \( \$1 = 99.925 \) yen, we need to find the value of \( \$120 \) in yen.

\[ \text{Value in yen} = 120 \times 99.925 = 11991.0 \text{ yen} \]

Step 2: Convert Yen to USD

Given the price of the shirt is 3200 yen, we need to find the equivalent price in USD.

\[ \text{Value in USD} = \frac{3200}{99.925} \approx 32.0240 \]

Final Answer

The value of \( \$120 \) was \( \boxed{11991.0} \) yen.

The price of the shirt was approximately \( \boxed{\$32.02} \).

Was this solution helpful?
failed
Unhelpful
failed
Helpful

Questions asked by other users

failedAnswered
Fill in the Blank 5 points The amount of pollutants that are found in waterways near large cities is normally distributed with mean 9.4 ppm and standard deviation 1.6 ppm. 7 randomly selected large cities are studied. Round all answers to 4 decimal places where possible. a. What is the distribution of X ? X ~ N( type your answer... , type your answer... , b. What is the distribution of x̄ ? type your answer... type your answer... c. What is the probability that one randomly selected city's waterway will have more than 8.8 ppm pollutants? d. For the 7 cities, find the probability that the average amount of pollutants is more than 8.8 ppm . type your answer... e. For part d), is the assumption that the distribution is normal necessary? choose your answer... f. Find the IQR for the average of 7 cities. Q1 = type your answer... ppm Q3 = type your answer... ppm IQR: type your answer... ppm
failedAnswered
Which approach would a nurse take when providing sexual health education to an adolescent female? Provide information about chlamydia screening. Stress the importance of the use of condoms if the patient has multiple sexual partners.
failedAnswered
Mussolini attempted to seize power in Italy through a famous event known as the: Lateran Accords Abyssinian Crisis Battle of Caporetto March on Rome
failedAnswered
101 of 113 Concepts completed Multiple Choice Question How does type 1 diabetes mellitus differ from type 2 diabetes mellitus? Type 1 diabetes mellitus results from a lack of insulin, and type 2 diabetes mellitus results from an inability to respond to insulin. Type 1 diabetes mellitus results from too much insulin, and type 2 diabetes mellitus results from an inability to respond to insulin. Type 1 diabetes mellitus results from an inability to respond to insulin, and type 2 diabetes mellitus results from too much insulin. Type 1 diabetes mellitus results from an inability to respond to insulin, and type 2 diabetes mellitus results from a lack of insulin.
failedAnswered
Use the given formal definition to prove the limit statement. lim x -> 0^- (1/x) = -∞ The function f(x) approaches minus infinity as x approaches c from the left, written lim x -> c^- f(x) = -∞, if, for every negative real number -B there exists a corresponding number δ>0 such that for all x, c-δ<x<c -> f(x)<-B. Complete the introduction statement. Given -B<0, find δ>0 such that for all x, <x< -> 1/x<-B.