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Kaitlin Nielsen
MathematicsMathematics
Factorization of 4x+7-x
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Justus Velez
MathematicsMathematics
A rectangular doormat is 21 inches long and has an area of 714 square inches. Find its width
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Guest
MathematicsMathematics
Use the Distributive Property to find the product mentally. Show the steps you used

5 x 47
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Drew Wheeler
MathematicsMathematics
73 divide 2 with remaders
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Guest
MathematicsMathematics
A Florida factory produces fishing reels at a rate of 800 per day, every day. In April, they

are forced to cut their production by 1/5

due to an aluminum shortage.

A chain of sporting goods stores orders 20,000 fishing reels. Will the factory be able to

produce enough fishing reels in the 30 days of April to meet this order? Explain how you

know
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Kinsley Gould
MathematicsMathematics
Find the product and simply 4/9 of 15/8
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Julianna
MathematicsMathematics
If you know the number of yards for a measurement, you can change that measure to

meters by multiplying the number of yards by 0.9144.

a. Write a function rule that relates meters to yards.
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Morris
MathematicsMathematics
Jerry drew an obtuse angle. Which could be the measure of his angle?
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Vivian Henry
MathematicsMathematics
A library charges a late return fee of 3.50 plus $0.15 per day that a book is returned late write a equation to find the total late fee f for any numbers of days late d
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Howe
MathematicsMathematics
What is the product of 45.67 x 32.58?
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Hadassah Reeves
MathematicsMathematics
If you apply the changes below to the linear parent function f (x) = x what is the equation of the new function vertically compress by 1/4 over the y-axis
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Marisa
MathematicsMathematics
A science class measured the mass of a balloon to be 4 grams. After the balloon was inflated the mass was 8 grams. What was the mass of the air inside the inflated balloon?
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Guest
MathematicsMathematics
What is 38.97 as a fraction?
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Willow Bird
MathematicsMathematics
Brianna jogs 6 laps around a track each morning. The track is 1/4 mile around how many yards does Brianna jog each morning?
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Warren Hamilton
MathematicsMathematics
Jordan and Roman travel the same route to work. Jordan leaves for work one morning and drives at a rate, r, of 56 mph. Roman leaves the house soon after, when Jordan has already traveled 2 mi. Roman drives at a rate of 60 mph. How long after Jordan leaves home will Roman catch up to her? How many miles into their commute will this occur? Which system of equations models this problem?
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