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what- The ratio of the base to the height of a roof is 26:5. The base is 42 feet longer than the height.What are the base and height of the roof?
monique robles
base: 52 ft
monique robles
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The ratio of the length of the longer leg of a 30-60-90 triangle to the length of its hypotenuse?
Starting with an equilateral triangle of side 2, dropping a perpendicular from one vertex to the opposite base creates two equal right angled triangles with hypotenuse of length 2, base length 1 and height of length √(22 - 12) = √3 which is the longer leg of the 30-60-90 triangle. Thus the ratio of longer_leg : hypotenuse is √3 : 2
For a rectangle length and width are sometimes used in place of?
Base and height
What is the area of a parallelogram with base and height?
base*height
A cylinder of base radious 4cm is opened at one end if the ratio of the area of its base to that of its curved surface is 134 calculate the height of the cylinder?
the base area is = PI * radius^2 = PI*16 the area of the curved surface is = 2*PI*radius*height = 2*PI*4*h ( h - is the height ) = 8*PI*h the ratio base area : curved surface = 134 PI * 16 : 8 * PI *h ( PI*16 )/( 8 * PI * h) = 134 2/h = 134 h = ( 1/67 )//
What is the area of a parallelogram if the base and height are doubled?
As area_of_parallelogram = base x height if they are both doubled then: new_area = (2 x base) x (2 x height) = 4 x (base x height) = 4 x area_of_parallelogram Thus, if the base and height of a parallelogram are [both] doubled, the area is quadrupled.
What does the height base ratio mean?
The ratio of the height of an object to the length of its base.
How do you figure the ratio of a triangle?
base by height
The perimeter of a rectangle is 38mthe base is four more than two times the heightwhat is the height?
Assuming that this question should have read, "The perimeter of a rectangle is 38m. The base is four more than two times the height. What is the height?", the answer can be obtained as follows: The perimeter of a rectangle is the twice the sum of its base and height. Call the unknown height h. Then, from the problem statement, 2[h + (2h + 4)] = 38. Expanding and collecting like terms gives 6h = 30 or h = 5 m.
Will a shape's base always be longer than its height?
No
What is the height radius and base of a cylinder with a volume of 1 cubic meters?
It depends on the ratio between the base and the height. Bh=A, and B=(pi)(r2)
A triangle is within a rectangle. how to find the ratio of the area of triangle to the rectangle?
Sounds like the triangle is spread out so that (the point is at the top of the rectangle) and (the base of the triangle is the same as the base of the rectangle).Base of rectangle = base of triangleHeight of rectangle = height of triangleWrite the formulas:Area of the rectangle = (base) times (height)Area of triangle = (one half of) (base) times (height)Can you see the ratio now ?
The height of a triangle is three feet longer than the base The area of the triangle is 35 square feet Find the height andbase of the triangle?
the height of a triangle is three feet longer than the base. The area of the triangle is 35 square feet. Find the height andbase of the triangle
How do you calculate the base of the right triangle given the height and the opposite angle?
By using the tangent ratio of: opposite/tangent angle = adjacent which is the base
Why are pyramids safe in earthquake areas?
because they have a wide base to height ratio which makes them very stable
The ratio of the length of the longer leg of a 30-60-90 triangle to the length of its hypotenuse?
Starting with an equilateral triangle of side 2, dropping a perpendicular from one vertex to the opposite base creates two equal right angled triangles with hypotenuse of length 2, base length 1 and height of length √(22 - 12) = √3 which is the longer leg of the 30-60-90 triangle. Thus the ratio of longer_leg : hypotenuse is √3 : 2
What is the ratio of the radius of the cylinder to the radius of the cone?
There is no ratio of the radius of the base cone to the radius of the base of the cylinder. If they are the same and the height of the cones is the same the ratio of the radius of their bases is 1:1 ant the ratio of the heights is 1:1 and the ratio of the volumes (Vcone:Vcyclinder) is (1/3 π r2 h):(πi r2 h) or 1/3
How do you calculate this a right circular cone is inscribed in a hemisphere so that base of cone coincides with base of hemisphere what is the ratio of the height of cone to radius of hemisphere?
Suppose the radius of the sphere is R. The base of the cone is the same as the base of the hemisphere so the radius of the base of the cone is also R. The apex of the cone is on the surface of the hemisphere above the centre of the base. That is, it is at the "North pole" position. So the height of the cone is also the radius of the sphere = R. So the ratio is 1.
