A recipe for modeling clay requires 1/3 cup of salt. how many recipes of salt can carla make with 7 3/4 cups of salt
A recipe for modeling clay requires 1/3 cup of salt. - 1

Answers

Answer 1
Answer:

Answer:

- The error is: ((31)/(4))((1)/(3))

- The correct solution is:  (93)/(4)=23^{(1)/(4)} (Carla can make approximately 23 recipes with the clay).

Step-by-step explanation:

1. Carla must divide (31)/(4) ÷ (1)/(3) as following:

- Take the reciprocal of (1)/(3).

- Multiply the numerators and the denominators.

Then:

((31)/(4))((1)/(3))=((31)(3))/((4)(1))=(93)/(4)

2. As a mixed number:

(93)/(4)=23^{(1)/(4)}

3. Therefore, Carla can make approximately 23 recipes with the clay.



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Which expression is equivalent to 0.8a−2(b−0.3a)+b ?

Answers

1.4 a - b expression is equivalent to 0.8a−2(b−0.3a)+b.

Two teaspoons' worth of polyunsaturated fats should be consumed daily. A unit is equal to one measure of liquor or a glass of wine. It is certain that calls for similar pay increases will be heard. When a hiring manager refers to "comparable experience" in a job description, they may be referring to non-paid experience, such as an internship or volunteer work, in place of paid work experience.

0.8a - 2 (b - 0.3a) + b

Expand the expression.

0.8a - 2b - 2(-0.3a) + b

Determine the sign.

0.8a - 2b - 2*0.3a + b

Multiply the monomials.

0.8a - 2b +0.6a + b

Combine like terms.

1.4a - b

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Answer: 1.4a-b

Step-by-step explanation:

What is the ratio of 5 hours to 100 minutes

Answers

for this question you should know that 5 hours is equal to 300 minutes so the ratio of 300 minutes to 100 minutes is 300/100 which is equal to 3/1 or 3 :)))
i hope this is helpful
have a nice day 
first 5x60=300
therefore...   300:100
300/50=6   and    100/50=2
6:2
therefore is 3/1

between 6am and 10am re temperature rose by 5 fahrenheit between 10am and 2pm the temperature rose by 6 fahrenheit between 2pm and 6pm the temperature rose by 0 celsius would you be able to tell how much the temperature rise since 6am why or why not

Answers

Yes, we can able to know the temperature difference from 6 AM to 6 PM.
We need to convert all the temperature into one unit.

6 AM - 10 AM ---> 5 F = -15 C
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So the total increase is 15C

Allegra has a cell-phone plan that charges $65 per month and $0.10 for every minute that she uses the phone beyond what her plan allows. One month, she was billed $73.40.a. Define a variable for the unknown.
b. Write an equation to model the problem. Explain your answer.
c. Solve the equation. Show your work.
d. Find the number of minutes that Allegra went over the time that the plan allows. Explain your answer.

Please help me with this problem, I don’t understand it. Thanks in advance! :D

Answers

It seems confusing, but it's just breaking down the steps for you. It's done the same as any other word problem.
a. The unknown is how many minutes she used beyond the plan. So, we'll use "m" for the variable, to represent minutes.
b. 73.40 = 65 + 0.10m
   The 73.40 is the total, which is why it's by itself. 65 represents the price per month for the plan, and 0.10m is the price per extra minute multiplied by the unknown amount of minutes used.
c. 73.40 = 65 + 0.10m
     8.40 = 0.10m
       84 = m
d. The number of minutes that Allegra went over the time that the plan allows is found by solving the equation we just wrote and solved. $0.10 is paid for every minute past the plan's allowance, meaning that "m" in the equation, when solved, shows us exactly how many minutes over Allegra went.

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Answers

Answer: 5 11/21

Step-by-step explanation:

the answer to 4 5/6 divided by 7/8 is 5 11/21

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Answers

The length of a fourth side of a quadrilateral cannot be directly calculated from just the lengths of the other three sides. Additional information like the quadrilateral type, or types of angles within the quadrilateral, would be needed to calculate the length of the fourth side.

In mathematics, specifically geometry, the length of the fourth side of a quadrilateral (a shape with four sides) cannot be directly determined just by knowing the lengths of the three other sides. This is because a quadrilateral can be of multiple shapes such as squares, rectangles, parallelograms, trapezoids, etc., each having different properties.

However, if you have additional information like the types of angles within the quadrilateral or if it's a specific type of quadrilateral (rectangle, square, etc.), then you could possibly calculate the length of the fourth side.

For example, in a rectangle, opposite sides are equal so if you know three sides and know it's a rectangle, then the fourth side would be equal to the opposite side.

Without any additional information, there isn't a simple formula that can be used to directly calculate the length of the fourth side of any arbitrary quadrilateral.

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Answer:

\mathrm{Well,\ just\ by\ knowing\ the\ length\ of\ sides,\ you\ won't\ be\ able\ to\ calculate\ the}\n\mathrm{fourth\ side,\ unless\ you\ know\ that\ is\ an\ especial\ type\ of\ quadrilateral\ (for}\n\mathrm{example:\ rectangle,\ parallelogram,\ rhombus,\ square,\ etc).\ You\ will\ also\ need}\n\mathrm{the\ two\ unknown\ angles\ between\ those\ three\ sides.\ You\ will\ get\ what\ I\ mean\ if}\n\mathrm{you\ look\ the\ below\ diagram:}

\mathrm{Of\ course,\ you\ won't\ know\ how\ far\ the\ points\ A\ and\ D\ are\ unless\ you\ know}\n\mathrm{\angle B\ and\ \angle\ C.\ }

\mathrm{This\ concept\ works\ for\ triangles\ too.\ You\ can't\ find\ the\ third\ side\ of}\n\mathrm{a\ triangle\ only\ by\ knowing\ the\ length\ of\ the\ other\ two\ sides.\ You\ need\ to\ know}\n\mathrm{the\ angles\ between\ the\ two\ given\ sides.}