Questions on Word Problems: Geometry answered by real tutors!

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Question 1195716: Explain why it useful to know how to optimize for volume and surface area in the real world?
Provide an example for each to support your answer.

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Question 1195721: A programmer is writing the code for a new interactive basketball game. She is using quadratic relations to model the path of the ball. During the game, when a ball is shot, the path it follows is modelled by the quadratic relation, h = - 0.2d2 + 3d + 6, where h represented the height of the ball above the ground and d represented the distance of the ball from the shooter.
Both distances are measured in feet.
a. How high was the ball when the shooter shot it?
b. What was the maximum height obtained by the ball?
c. A rim of a basketball net is 10 feet high. For what distance was the ball above the rim of
the basketball net?
d. How far would the shooter have to be away from the rim of the basketball net for the ball
to hit the rim of the basketball net and possibly go in?
e. Create a graphical model, using technology, to verify your calculations.
f. Create your own quadratic relation that would model the path of a shot from a distance of
15 feet that would hit the rim of the basketball net. Explain how you obtained your answer
I genuinely have no clue where to start on this, so even just a little help would be greatly appreciated :)

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Question 1195738: Write an equation of the circle with center at c(-2,3) and a radius of 3
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Question 1195739: What are the coordinates of the center and the measure of a radius of the circle whose equation is (x-3)^2+(y+10)^2=16
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Question 1195740: If angle s is (3x+11) and t is (4x-5) and they are complementary what would x equal
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Question 1195741: Find arc FG if arc FG is (2x-7) and arc CD is (4x+7) and point h is 84 degrees
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Question 1195742: If chord CD on a circle bisects EF on a circle and EF equals 20 what does CD equal
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Question 1195773: An architect wants to draw a rectangle with a diagonal of 13 centimeters. The length of the rectangle is to be 3 centimeters more than triple the width. What dimensions should she make the rectangle?

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Question 1195774: Kyle Shewfelt, from Calgary, AB, was the Olympic fl oor exercise champion in Athens in 2004. Gymnasts perform their routines on a 40-ft by 40-ft mat. They use the diagonal of the mat because it gives them greater distance to complete their routine. a) Use the tangent ratio to determine the angle of the gymnastics run relative to the sides of the mat.

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Question 1195778: On a sunny day when a 6 foot tall person casts a shadow 2 feet 6 inches long a tree cast a 40 foot shadow how tall is the tree
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Question 1195778: On a sunny day when a 6 foot tall person casts a shadow 2 feet 6 inches long a tree cast a 40 foot shadow how tall is the tree
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Question 1195867: A bag contains 6 red marbles, 5 blue marbles and 7 green marbles. If three marbles are drawn out of the bag, what is the exact probability that all three marbles drawn will be green?

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Question 1195971: Graph f and the secant lines passing through the point P(4, 2) and Q(x, f(x)) for x-values of 1, 5, and 8.
Find the slope of each secant line. (Round your answers to three decimal places.)
line passing through
Q(1, f(x))
line passing through
Q(5, f(x))
line passing through
Q(8, f(x))

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Question 1196081: supposed it is desired to have a horse tied at a stake by a rope, graze over 80m². how long must the rope be?
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Question 1196081: supposed it is desired to have a horse tied at a stake by a rope, graze over 80m². how long must the rope be?
Click here to see answer by ikleyn(52780) About Me 

Question 1196144: A triangle has sides a=3 and b=6 and angle C=60 degrees. Find the length of side c.
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Question 1196270: A Norman window has the shape of a rectangle surmounted by a semicircle, as shown in the figure below. A Norman window with perimeter 30 ft is to be constructed.
Find a function that models the area of the window.
A(x) =
Find the dimensions of the window that admits the greatest amount of light. (Round your answers to one decimal place.)
x = ft
height = ft

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Question 1196270: A Norman window has the shape of a rectangle surmounted by a semicircle, as shown in the figure below. A Norman window with perimeter 30 ft is to be constructed.
Find a function that models the area of the window.
A(x) =
Find the dimensions of the window that admits the greatest amount of light. (Round your answers to one decimal place.)
x = ft
height = ft

Click here to see answer by josgarithmetic(39617) About Me 
Question 1196270: A Norman window has the shape of a rectangle surmounted by a semicircle, as shown in the figure below. A Norman window with perimeter 30 ft is to be constructed.
Find a function that models the area of the window.
A(x) =
Find the dimensions of the window that admits the greatest amount of light. (Round your answers to one decimal place.)
x = ft
height = ft

Click here to see answer by ikleyn(52780) About Me 

Question 1196336: The length of a rectangle is five more than three times the width. The perimeter is 194 meters. Find the
dimensions of the rectangle.

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Question 1196336: The length of a rectangle is five more than three times the width. The perimeter is 194 meters. Find the
dimensions of the rectangle.

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Question 1196383: Using the inequality y_> x^-2x-3 and the x-intercepts (-1,0),(3,0) answer the following.
Distance between the x intercepts
X-coordinate of the vertex
Y-coordinate of the vertex

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Question 1196383: Using the inequality y_> x^-2x-3 and the x-intercepts (-1,0),(3,0) answer the following.
Distance between the x intercepts
X-coordinate of the vertex
Y-coordinate of the vertex

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Question 1196408: Find the acceleration of the specified object. (Hint: Recall that if a variable is changing at a constant rate, its acceleration is zero.)
A boat is pulled into a dock by means of a winch 24 feet above the deck of the boat (see figure). The winch pulls in rope at a rate of 5 feet per second. Find the acceleration (in ft/sec2) of the boat when there is a total of 25 feet of rope out. (Round your answer to three decimal places.)

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Question 1196409: An airplane is flying in still air with an airspeed of 400 miles per hour. The plane is climbing at an angle of 33°. Find the rate (in mi/hr) at which the plane is gaining altitude. (Round your answer to four decimal places.)
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Question 1196485: The diameter of an iron ball used in putting the shot is 12cm.the density of iron is 7.8g/cm.calculate the mass of the ball in kg to 3sf
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Question 1196555: A triangular parking lot has two sides that are of the same length and the third side is 10m longer. If the perimeter is 73m, find the lengths of the sides.
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Question 1196555: A triangular parking lot has two sides that are of the same length and the third side is 10m longer. If the perimeter is 73m, find the lengths of the sides.
Click here to see answer by greenestamps(13200) About Me 
Question 1196555: A triangular parking lot has two sides that are of the same length and the third side is 10m longer. If the perimeter is 73m, find the lengths of the sides.
Click here to see answer by MathLover1(20849) About Me 

Question 1196738:
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Question 1196809: for all positive integers x, what is the greatest common factor of the 2 numbers 216x and 180x
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Question 1196829: The length of a rectangle is 6 cm. greater than its width. If the width is 2 cm less and its
length is 3 cm. greater, the area would be the same as before. Find the dimensions of the
rectangle.

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Question 1196830: 3. The area of a triangle is 102 cm^2. Determine the base and the altitude of the triangle if the altitude exceeds the base by 5 cm.
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Question 1196831: If two opposite sides of a square are increased by 8m. and the other 2 sides are decreased by 4 m. the area of the rectangle formed is 133 m^2. Find the area of the original square.
Click here to see answer by ikleyn(52780) About Me 
Question 1196831: If two opposite sides of a square are increased by 8m. and the other 2 sides are decreased by 4 m. the area of the rectangle formed is 133 m^2. Find the area of the original square.
Click here to see answer by greenestamps(13200) About Me 

Question 1196859: A kite is inscribed in a square of side 4 cm. Points X and Y are midpoints of the sides of the sqaure. Find the perimeter and area of the kite.
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Question 1196856: A kite inscribed in a square of side 4cm. Points X and Y are midpoints of the sides of a square (see the figure below). Find the area of a kite. What is its perimeter
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Question 1196858: These lower and upper bases of an isosceles trapezoid are 10cm and 16cm, respectively. If the altitude of the trapezoid is 4cm, find the perimeter and area of the trapezoid
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Question 1196858: These lower and upper bases of an isosceles trapezoid are 10cm and 16cm, respectively. If the altitude of the trapezoid is 4cm, find the perimeter and area of the trapezoid
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Question 1197003: Two gardens are being fenced in. Both gardens will require the same amount of fencing​ (both gardens have the same perimeter in​ meters). One garden is in the shape of a square and the other is in the shape of an equilateral triangle. Each side of the triangle is 1 longer than each side of the square. Find the dimensions of the garden.
Click here to see answer by MathLover1(20849) About Me 
Question 1197003: Two gardens are being fenced in. Both gardens will require the same amount of fencing​ (both gardens have the same perimeter in​ meters). One garden is in the shape of a square and the other is in the shape of an equilateral triangle. Each side of the triangle is 1 longer than each side of the square. Find the dimensions of the garden.
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Question 1197011: A rectangular cube with sides measuring 4cm, is made with 1cm³ blocks. Two straight tunnels of 4 cubes each are taken out, as illustrated. All exposed surfaces are painted including inside the tunnels. How many small cubes have been painted on exactly 3 faces?

Please view the diagram/illustration as here on my google drive link:
https://drive.google.com/file/d/1YkGkoCOHEX0ZksF9r8UWdviXre3j3RDd/view?usp=sharing

Click here to see answer by math_tutor2020(3816) About Me 
Question 1197011: A rectangular cube with sides measuring 4cm, is made with 1cm³ blocks. Two straight tunnels of 4 cubes each are taken out, as illustrated. All exposed surfaces are painted including inside the tunnels. How many small cubes have been painted on exactly 3 faces?

Please view the diagram/illustration as here on my google drive link:
https://drive.google.com/file/d/1YkGkoCOHEX0ZksF9r8UWdviXre3j3RDd/view?usp=sharing

Click here to see answer by ikleyn(52780) About Me 

Question 1197032: the length of a garden is 4 more than twice it's width and it's area is 38 gg meters. Find it's dimensions
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Question 1197032: the length of a garden is 4 more than twice it's width and it's area is 38 gg meters. Find it's dimensions
Click here to see answer by ikleyn(52780) About Me 

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