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1 year ago

7

Rana is traveling on an airline that give a maximum weight of 65 kg. the first bag weighs 40.

1 answer:

n200080 [17]1 year ago

6 0

Answer:

What's the question here?

Step-by-step explanation:

The weight of the 1st bag is independent from the airline weight specification given. If the max weight of 65kg is given, this means that she/he can take on board (including the luggage) a maximum of 65kg. Does not include human weight

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We need to find what percentage represents the number of Hershey's Cookie Crème Candy Bars in each package, and then compare which one is better.

For package A.

It has 13 Hershey's Cookie Crème Candy Bars out of 25. To find which percentage is 13 out of 25 we do the following:

• Divide 100 by the total amount of candy 25, and multiply the result by 13:

$\frac{100}{25}\times13$

we get the following percentage:

$\frac{100}{25}\times13=4\times13=52$

Package A has 52% of Hershey's Cookie Crème Candy Bars.

For package B.

It has 11 Hershey's Cookie Crème Candy Bars out of 20. we do the same as before to find the percentage, only that this time, instead of dividing by 25, we divide 100 by 20, and intead of multiplying by 12, we multiply by 11:

$\frac{100}{20}\times11$

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$\frac{100}{20}\times11=5\times11=55$

Package B has 55% of Hershey's Cookie Crème Candy Bars.

Which package should Alladin buy? He should buy Package B because it has a greater percentage.

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1 year ago

Which is not a solution of the inequality 5 - 2x at least -3 ?

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2 years ago

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Let X be the random variable representing the number of calls received in an hour by a 911 emergency service. A portion of the p

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For any distribution, the sum of the probabilities of all possible outcomes must be 1. In this case, we have to have

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The expected number of calls would be

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2 years ago

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Given:

The equation is:

$270=3e^{2.4K}$

To find:

The solution for the given equation to the nearest hundredth.

Solution:

We have,

$270=3e^{2.4K}$

Divide both sides by 3.

$\dfrac{270}{3}=e^{2.4K}$

$90=e^{2.4K}$

Taking ln on both sides, we get

$\ln (90)=\ln e^{2.4K}$

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$1.874916667=K$

Round the value to the nearest hundredth (two decimal place)

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