MATHEMATICS COLLEGE

Find the values of each variable

Answers

Answer 1

Answer: That is true and one of them is the answer

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A restaurant offers a dinner special that has 12 choices for entrees, 10 choices for side dishes, and 6 choices for dessert. How many different meals are possible?

Answers

there are 720 meal possibilities.

Driscoll Middle School held basketball tryouts after school. Out of the 80 students, only 25% made the team. How many students made it on the team?

Answers

20 students made the basketball team

N f(x) =10-2( x ), Solve when given f(12) function notation

Answers

Answer:

-14

Step-by-step explanation:

$10 - 2(12) = - 14$

8. A carpenter balances his daily projects between small jobs (x) and building cabinets (y). He allots 2hours per small job and 4 hours per cabinet job. He works at most 12 hours per day (2x + 4y <_12).
He cannot do more than 3 small jobs per day
and get all of his cabinets done (Y >_0) & (0The carpenter earns $125 per small job and $500 per cabinet job. Find a combination of small jobs and
completed cabinet jobs per week that will maximize income.

Answers

Answer:

$\$1125$

Step-by-step explanation:

The equations of the system are

$2x+4y\leq 12$

$y\geq 0$

$0<x\leq 3$

From the graph it can be seen that points $(3,1.5)$ and $(3,0)$ falls in the bounded region.

The income will be

$125x+500y=125* 3+500* 1.5\n =\$1125$

$125* 3+500* 0=\$375$

So, the person can do 3 small jobs and build 1 and a half cabinets per day.

The maximum income will be $\$1125$ .

The circumference of a circle is22 cm find the radiusof the circle

Answers

Answer:

3.5cm

Step-by-step explanation:

$C = 22cm\nr = ?\n\nC = 2\pi r\n\nr = (C)/(2\pi) \n\nr = (22)/(2(3.14))\n \nr = (22)/(6.28) \n\nr = 3.5$

If a truck weighs % more than a car, then the truck's weight is _____% of the car's weight.

Answers

Final answer:

If a truck weighs % more than a car, then the truck's weight is %(100 + x) of the car's weight.

Explanation:

If a truck weighs x% more than a car, then the truck's weight is (100 + x)% of the car's weight.

For example, if the car weighs 100 pounds and the truck weighs 20% more, then the truck's weight is 120% of the car's weight, which is 120 pounds.

To calculate the truck's weight as a percentage of the car's weight, you can use the formula: (100 + x)%.

Learn more about Weight comparison here:

brainly.com/question/32005438

#SPJ3

Answer:

what's the percent???

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