Questions on Word Problems: Geometry answered by real tutors!

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Question 1117806: Angela rides a bicycle with wheels that measure 22 inches across. She bikes a total distance of 1,000 feet. About how many revolutions did the wheels on the bicycle make?
Click here to see answer by josgarithmetic(39617) About Me 

Question 1117855: Lance made a kite with braces 8” and 12” long, as shown. What is the perimeter of his kite?
Click here to see answer by Alan3354(69443) About Me 

Question 1117669: Consider and trapezoid in the following image and use them to answer the questions below. is a right triangle and trapezoid is isosceles. Do NOT use the law of cosines, use our knowledge from the content of this course.

https://api.agilixbuzz.com/Resz/~PW4LEAAAAAg0mvm0m9wE0B.X2QsVlPtegqSvwegHlyxOB/48780738,5CF,0,0/Assets/Media/Images/41.6-HOT1-Proofs.jpg
a. Describe how to find the lengths of segments x, y, and z . Show your answers for this question. Explain how you can be confident your calculations are correct.
b. Describe how to find the angle measures of angle DEG, angle DGE, angle EDG and angle ABC . Explain how you can be confident your calculations are correct.
c. Are there any segments or angles you can’t calculate based solely on the information in the image? Why?
d. If we drew a median into trapezoid DEFG and the given measurement of that median was 21.425, would that change your answer for part c of this question?

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Question 1117911: Given a square with sides "s" and diagonal "d". Write a formula for s in terms of d.
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Question 1117910: Find the length of the altitude to the hypotenuse of a right triangle if the lengths of the legs are 10 and 24.
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Question 1117925: A pendulum is 105cm long and swings about one end through 5° on either side of the vertical. One complete swing (i.e. back to the starting point) takes 2 seconds.
(a) Through what angle does the pendulum swing in one complete swing?
(b) How far does the tip of the pendulum travel in 1 hour?

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Question 1117985: i need help on this word problem - wallpaper is applied to the wall surrounding a norman window (a shape made by placing a semi circle om top of a rectangle) how many square feet of wallpaper are required to cover the wall surrounding the window?
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Question 1118139: It is necessary to have a​ 40% antifreeze solution in the radiator of a certain car. The radiator now has 70 liters of​ 20% solution. How many liters of this should be drained and replaced with​ 100% antifreeze to get the desired​ strength?
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Question 1118139: It is necessary to have a​ 40% antifreeze solution in the radiator of a certain car. The radiator now has 70 liters of​ 20% solution. How many liters of this should be drained and replaced with​ 100% antifreeze to get the desired​ strength?
Click here to see answer by ikleyn(52781) About Me 
Question 1118139: It is necessary to have a​ 40% antifreeze solution in the radiator of a certain car. The radiator now has 70 liters of​ 20% solution. How many liters of this should be drained and replaced with​ 100% antifreeze to get the desired​ strength?
Click here to see answer by greenestamps(13200) About Me 

Question 1118196: You work for a catering company making cakes. The catering company must create a hexagonal cake for a tool company. Your company currently makes a small cake that is hexagonal and serves 8 people. The tool company wants one cake to serve 40 people. To feed that many the length of each dimension of the larger cake will be about 1.7 times that of the smaller cake. Each edge of the small cake is 6 inches and the height of the cake is 3 inches.
a. What is the length of the edge of the larger cake?
b. What is the height of the large cake?
c. Your boss wants to know the scale factor of the volume of the cakes so that he can make sure you have enough materials to create the cake. What is the scale factor for the volume?

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Question 1118226: Sarah has some large, polygon-shaped cardboard cutouts that she needs to sort, because she wants to hang them in her geometry classroom. The first division she needs to make is to divide the regular polygons from the irregular ones. In order to save time measuring all angles and sides of each polygon, and owing to the size and number of sides/angles in each shape, Sarah decides to measure just one angle in each polygon. Consider the following angle measures for polygons A through T, and answer the following questions.
A B C D E F G H I J
10 15 20 30 40 45 50 60 72 75
K L M N O P Q R S T
80 90 100 108 120 144 150 210 240 360
a. If each angle measure represented an measure of its polygon, which of the polygons could be regular? Explain your answers.
b. If each angle measure represented an measure of a regular polygon, name each polygon by using its number of sides. (For any figure with more than 12 sides, just use the number: e.g. 45-gon.)
c. If each angle measure represented an measure of its polygon, which of the polygons could be regular? Explain your answers.
d. If each angle measure represented an measure of its polygon, which of the polygons do we know are convex? Explain your answers.

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Question 1118294: Find the dimensions (radius and height) that give the minimum cost for producing cylindrically shaped aluminum cans with lids and a volume of 16pi in^3. How much would it cost to produce 100,000 cans if aluminum price is 0.03 cents/in^2?
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Question 1118313: The ratio of the corresponding linear measures of two similar cans of vegetables is 5 to 6. The smaller can has a surface area of 450 square centimeters. Find the surface area of the larger can.
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Question 1118301: The hour hand of a clock is half the length of the minute hand. How many more times area will the minute hand swept than the hour hand if they both move through the same angle?
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Question 1118301: The hour hand of a clock is half the length of the minute hand. How many more times area will the minute hand swept than the hour hand if they both move through the same angle?
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Question 1118503: Use the diagram to solve for the given segments below. You can assume that the tree, flagpole and person are parallel to one another.
A person who is 6 feet tall casts a shadow 32 feet long between (N) and (G). The distance along the ground from the person (N) to the flagpole (L) is 128 feet, and the distance from the flagpole (L) to the tree (R) is 800 feet.
a. Set up a proportion and find the height of the flagpole. Show your work. (5 points)

b. Set up a proportion and find the height of the tree. Show your work. (5 points)


Click here to see answer by josgarithmetic(39617) About Me 
Question 1118503: Use the diagram to solve for the given segments below. You can assume that the tree, flagpole and person are parallel to one another.
A person who is 6 feet tall casts a shadow 32 feet long between (N) and (G). The distance along the ground from the person (N) to the flagpole (L) is 128 feet, and the distance from the flagpole (L) to the tree (R) is 800 feet.
a. Set up a proportion and find the height of the flagpole. Show your work. (5 points)

b. Set up a proportion and find the height of the tree. Show your work. (5 points)


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Question 1118611: daniels uncle has hired him to paint the two silos that he uses to store grain on his farm. each of the silos is in the shape of a right circular cylinder
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Question 1118717: A certain triangle has a perimeter of 3086 mi. The shortest side measures 71 mi less than the middle​ side, and the longest side measures 379 mi more than the middle side. Find the lengths of the three sides.
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Question 1118932: Water flowed from a cylindrical tank at a constant rate of 10mL per second. The height of the tank is 1.2 metres.
a) Find the radius of the tank to the nearest cm if it takes 3 days to empty the tank
b) The tank needs to be transported and is placed in a fitted rectangular box. Find the dimension and volume of the box required.

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Question 1118970: Write a polynomial for the area of a circle with radius (x+2) feet
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Question 1118986: The length and breadth of a rectangle are both doubled. What effect does this have on the perimeter and area of the rectangle
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Question 1119014: An entrance to a castle is in the form of parablolic arch 6m across at the base and 3m high in the center. What is the length of a beam across the entrance, parallel to the base and 2m above it.
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Question 1119014: An entrance to a castle is in the form of parablolic arch 6m across at the base and 3m high in the center. What is the length of a beam across the entrance, parallel to the base and 2m above it.
Click here to see answer by greenestamps(13200) About Me 

Question 1119040: You decide to get rid of the old ceramic tile roof and replace it with a colourbond steel roof.
For ease, assume the roof is a single pitch A-frame with the ridge along the long axis of the house.
The rectangular roof covers the whole house including the rear deck
but not the front balcony.
Allow a horizontal 800mm of overhang from all outer walls for the eaves
colourbond sheets are 750 wide and can be cut to any length
ignore any overlap between sheets and calculate
a) The length (x) of each sheet
b) How many sheets you need
Email me for the image at: emilyaldrick@gmail.com

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Question 1119134: You are going camping with your family for a family reunion. You need to know how many sleeping bags will fit inside the tent you will be using. The floor of the tent is a trapezoid with bases of 10 ft. and 28 ft. The distance between the bases is 12 ft. and the legs of the trapezoidal floor are 15 ft. For the camping trip you will all be using sleeping bags that are 6.7 ft. by 2.3 ft.
a. Calculate the area of the floor of the tent using area formulas for rectangles and triangles.
b. Calculate the area of the floor using the formula for a trapezoid.
c. What did you discover about the two methods of calculating the area of the floor?
d. Find the perimeter of the tent and the perimeter of a sleeping bag.
e. How much area do you need for one sleeping bag?
f. Based on total area alone (ignore odd angles), how many people will be able to sleep in this tent? Explain.

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Question 1119201: Conveyor belts called grain elevators are used to move grain into a silo. Answer the following questions knowing that the lower end of the belt is 100 feet from the base of the silo and that the silo is 150 feet tall.
a. How long is the belt?
b. If we know the angle of elevation from the lower end of the belt to a window on the side of the silo is 45°, use special right triangle ratios to calculate the height of the window from the ground.
c. We need a ramp to the window. How long would it need to be?

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Question 1119338: A cylinder with radius 4 inches and height 7 inches has its radius doubled. How many times greater is the volume of the larger cylinder than the smaller​ cylinder?
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Question 1119338: A cylinder with radius 4 inches and height 7 inches has its radius doubled. How many times greater is the volume of the larger cylinder than the smaller​ cylinder?
Click here to see answer by greenestamps(13200) About Me 

Question 1119202: You work at a pioneer historical site. On this site you have handcarts. One cart has a handle that connects to the center of the wheel. We have to maintain the handle of the cart at an angle of no more than 20° with the ground so the contents do not spill out. The distance from where the handle rests on the ground to the point where the wheel is sitting on the ground is 45 inches. The distance of the center of the wheel to the end of the handle is approximately 48 inches.
picture: https://api.agilixbuzz.com/Resz/~PW4LEAAAAAQsZBc1R9ciiB.CLm56DbZ6T1uAwIk1KSyJA/48780739,5F4,0,0/Assets/Media/Images/43.3-HOT2-Handcart.jpg
a. Identify the parts of the handcart wheel that would represent congruent chords and congruent central angles. Explain why.
b. Find the radius of the wheel.
c. If the measure of the arc from A to B around the outside of the wheel were changed to 72°, what is the new angle the handle makes with the ground? Will the contents remain in the handcart at that angle? Will the handle rest on the ground?
d. If a pioneer pulling the handcart held the handle at a height of 48 inches off the ground, would the contents of the cart spill out the back? How high can the pioneer lift the handle off the ground before the contents started spilling out?

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Question 1119359: The​ average, or​ mean, D​, of three exam​ grades, w​, r​, and v​, is given by the following formula.
D = w+r+v over 3
​(a) Solve the formula for v.
​(b) Use the formula in part​ (a) to solve this problem. On your first two​ exams, your grades are 86​% and 89​%: w=86 and r=89. What must you get on the third exam to have an average of 86​%?

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Question 1119358: A person whose foot length is 10 inches is 67 inches tall. A​ human-like creature has a foot length of 25 inches. Use a proportion to find the height of the creature.
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Question 1119357: Z=Q+dr solve for Q=
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Question 1119376: On a sheet of paper, graph a line segment from starting point S(2,5) to ending point E(-1,-3) and then perform the following:
a. What will be the new starting and ending points if you reflected this line segment through the line y = x ?
b. Find the point on this new (reflected) segment which is 3/4 of the way from the starting point to the ending point. What quadrant is this point in?
c. Explain how you arrived at your answers.

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Question 1119470: A rectangle has area of 600 square meters. its length and width are whole number which measurements give the smallest perimeter?
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Question 1119470: A rectangle has area of 600 square meters. its length and width are whole number which measurements give the smallest perimeter?
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Question 1119559: A square has a length of 4z and a width of 2w. If the perimeter is 32, find the value of w+z/w-z.
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Question 1119737: Julie, a police officer, has the following work pattern. She works 3 days, has 4 days off, then works 4 days, then has 3 days off, and then the pattern repeats. Assume that today is the first day of the work pattern. Answer the following questions showing the computations that support your answer.
a. Will Julie be working 30 days from today?
b. Julie’s niece is getting married 45 days from today. Will Julie have the day off?

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Question 1119771: A 200.0 kg astronaut and equipment move with a velocity of 2.00 m/s toward an orbiting spacecraft. How long must the astronaut fire a 100.0 N rocket backpack to stop the motion relative to the spacecraft?
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Question 1119996: Anne has brought coloured square mats to lay in her kid's play room. The mats are 1m long and 1m wide. Her kid's room is 41m long and 32m wide. How many mats will she need?
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Question 772622: 2)the average of two numbers is A. if one of the numbers is x, the other number is?
X+?/2 = a (then u cross multiply)
X+?/2 = a/1
2a= x +?
2a-x=?
Therefore ?=2a-x

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Question 1120270: In the trapezoid CB=12, AB=30, CD=8 and angle B=30. What is the area? I should not use trigonometry to solve this problem.
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Question 1120458: A SEARCHLIGHT HAS A PARABOLIC REFLECTOR (HAS A CROSS SECTION THAT FORMS A BOWL) THE PARABOLIC BOWL IS 16 INCHES WIDE FROM RIM TO RIM AND 12 INCHES DEEP. THE FILAMENT OF THE LIGHT BULB IS LOCATED AT THE FOCUS. WHAT IS THE EQUATION OF THE PARABOLA USED FOR THE REFLECTOR? HOW FAR FROM THE VERTEX IS THE FILAMENT OF THE LIGHT BULB?
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Question 1120459: A SEARCHLIGHT HAS A PARABOLIC REFLECTOR (HAS A CROSS SECTION THAT FORMS A BOWL) THE PARABOLIC BOWL IS 16 INCHES WIDE FROM RIM TO RIM AND 12 INCHES DEEP. THE FILAMENT OF THE LIGHT BULB IS LOCATED AT THE FOCUS. WHAT IS THE EQUATION OF THE PARABOLA USED FOR THE REFLECTOR? HOW FAR FROM THE VERTEX IS THE FILAMENT OF THE LIGHT BULB?
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