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1 year ago

ben needs to convert 500 US dollars to the japanese yen. one american dollar is worth 123.3 yen. how many yen will he have

Mathematics

1 answer:

laiz [17]1 year ago

6 0

Answer:

The correct answer is 61,650 Yens

Step-by-step explanation:

US$ in cash that Ben has = 500

Exchange rate (US$/Yen) = 1 : 123.3

For calculating the total amount in Yens that Ben has, we use this formula:

Yens in Cash = US$ in Cash * Exchange rate given

Yens in Cash = 500 * 123.3

Yens in Cash = 61,650

After converting the US$ 500 Ben has, he will receive Yens 61,650

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1 year ago

Given log Subscript 4 Baseline 3 almost-equals 0.792 and log Subscript 4 Baseline 21 almost-equals 2.196, what is log Subscript

defon

Answer:

Step-by-step explanation:

The following is the logarithm quotient rule:

$log_{c}{a / b} = log_{c}{a} - log_{c}{b}$

Plugging in the values we have above gives us the following:

$log_{4}{21 / 3} = log_{4}{21} - log_{4}{3}$

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1 year ago

Read 2 more answers

WY bisects UV at Y. If UV=x-7 and YV = 3x-29, find UV

gayaneshka [121]

Answer:

3.2 units

Step-by-step explanation:

Given that:

WY bisects UV at Y.

$UV=x-7$ and

$YV = 3x-29$ ,

To find: UV = ?

Solution:

First of all, let us draw the diagram of the given dimensions and bisector line WY of UV.

As UV is bisected i.e. divided in two equal parts at Y by the line WY

Therefore, UY = YV

UV = UY+YV

UV = 2 YV

Now, let us put the given values to solve for $x$ :

$x-7=2 \times (3x-29)\\\Rightarrow x-7=2 \times 3x-2 \times 29\\\Rightarrow x-7=6x-58\\\Rightarrow 6x-x=58-7\\\Rightarrow 5x=51\\\Rightarrow \bold{x =10.2 }$

Now, we are given that:

$UV=x-7$

Putting value of $x$ as solved in above step to get the value of UV:

$UV=10.2-7\\\Rightarrow \bold{UV=3.2}$

So, answer is UV = 3.2 units

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2 years ago

For a particular clothing store, a marketing firm finds that 16% of $10-off coupons delivered by mail are redeemed. Suppose six

stich3 [128]

Answer:

The expected number of coupon is $E(X) = 1.6$

Step-by-step explanation:

From the question we are told that

The probability that a $10 coupons delivered by mail will be redeemed is p = 0.16

The sample size is n = 10

Generally the expected number of coupons that will be redeemed is mathematically represented as

$E(X) = np$

=> $E(X) = 10 * 0.16$

=> $E(X) = 1.6$

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1 year ago