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What is the area of a triangle with a base of 7.3 cm and a height of 34 cm?
Wiki User
∙ 13y ago
The area of any triangle is (1/2) x (base) x (height).
Can you take it from there ?
Wiki User
∙ 13y ago
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How can you find the Surface Area of a pyramid that is 8 feet tall 6 feet wide and has a depth of 7 feet?
First, always start with the base. To find the base in a pyramid like that, and assuming that it forms a right triangle, you will need to use the Pythagorean Theorem on the right triangle to find the height of the rectangular base. Pythagorean theorem = a2 + b2 = c2.You should get that the height of the base (hypotenuse of the triangle) is 10 feet. It is a multiple of a Pythagorean Triple, so you don't even need to use the Pythagorean theorem. Use A(rectangle) = bh to find the area of the base. So, B (area of base) = 70 ft2.Now, find the perimeter of the base. You should get 34 ft.Now you need to find the Lateral Area. LA (lateral area) = ph (perimeter of Base times the height of overall figure). You can figure out the height by splitting the side in half into two right triangles, and you can solve for the height (one of the sides of the newly formed right triangles) by using the Pythagorean theorem once again. LA = 34 X (6.26). LA = 212.84 ft2.The formula for Surface Area is LA + B. SA (surface area) = 212.84 + 70 = 282.84 ft2.
What is the base length of an isosceles triangle that two sides are 34 cm and the height is 30?
Draw a line joining the top vertex to the middle of the base. This divides the triangle into two right-angled triangles, which are congruent (both have the same side lengths and angles). Each right-angled triangle has a hypotenuse length of 34 cm (the hypotenuse is the side opposite the right angle). They also have a side which is the height of the triangle, 30 cm. By Pythagoras' theorem, the third side of each right-angled triangle is 16 cm long because 342 - 302 = 1156 - 900 = 256 = 162 The base of the isosceles triangle is twice that, so it's 32 cm long.
What is the surface area of a cylinder with a diameter of 34 and a height of 10?
SA = 2,884 units2
If the vertex angle of an isosceles triangle is 112 degrees what is the measure of each base angle?
(180-112)/2=34
45 degree right triangle with a base of 16 feet 6 34 inches how long is the hypotenuse?
A 45 degree right triangle with a base of 16 feet 6 3/4 inches has a hypotenuse of: 23.69 inches.
What is the area of a triangle that has a base of 20 inches and a height of 34 inches?
The area of triangle is : 340.0
A triangle has an area of 34cm squared If you double the base length and height of the triangle what will be the area of the triangle?
Doubling those two dimensions would quadruple the area. So new area = 4*34 cm2 = 136 cm2
How can you find the Surface Area of a pyramid that is 8 feet tall 6 feet wide and has a depth of 7 feet?
First, always start with the base. To find the base in a pyramid like that, and assuming that it forms a right triangle, you will need to use the Pythagorean Theorem on the right triangle to find the height of the rectangular base. Pythagorean theorem = a2 + b2 = c2.You should get that the height of the base (hypotenuse of the triangle) is 10 feet. It is a multiple of a Pythagorean Triple, so you don't even need to use the Pythagorean theorem. Use A(rectangle) = bh to find the area of the base. So, B (area of base) = 70 ft2.Now, find the perimeter of the base. You should get 34 ft.Now you need to find the Lateral Area. LA (lateral area) = ph (perimeter of Base times the height of overall figure). You can figure out the height by splitting the side in half into two right triangles, and you can solve for the height (one of the sides of the newly formed right triangles) by using the Pythagorean theorem once again. LA = 34 X (6.26). LA = 212.84 ft2.The formula for Surface Area is LA + B. SA (surface area) = 212.84 + 70 = 282.84 ft2.
What is the base length of an isosceles triangle that two sides are 34 cm and the height is 30?
Draw a line joining the top vertex to the middle of the base. This divides the triangle into two right-angled triangles, which are congruent (both have the same side lengths and angles). Each right-angled triangle has a hypotenuse length of 34 cm (the hypotenuse is the side opposite the right angle). They also have a side which is the height of the triangle, 30 cm. By Pythagoras' theorem, the third side of each right-angled triangle is 16 cm long because 342 - 302 = 1156 - 900 = 256 = 162 The base of the isosceles triangle is twice that, so it's 32 cm long.
When two sides of an isosceles triangle are 34 and the height is 30 what is the base's length?
The length is 32. Since an isosceles triangle is symmetrical, the height divides it into two right triangles. The hypotenuse of one of these triangles is 34, one of the legs is 30 (the height), and the other leg is half of the base, which we'll call x. Using the Pythagorean Theorem, we know x^2+30^2=34^2, or x^2+900=1156. This gives us x^2=256, or x=16 (it could also be -16, but this is absurd because it's a length). We said x was half the base, so the base itself is 2x=2*16=32.
Given triangle ABC with a equals 15 b equals 21 and c equals 34 find the area of the triangle Round your answer to the nearest tenth?
The area is 99.0 square units.
What is the surface area of a cylinder with a diameter of 34 and a height of 10?
SA = 2,884 units2
How do you find the length of the base of an isoceles triangle when both sides are 34cm and the height is 30cm?
pythagoreon thereom 34sq - 30sq = 256 sqrt = 16 base 16+16 = 32 half length of base = SQR(34^2 - 30^2) =SQR(1156-900) =SQR(256) =16 base length = 2x 16=32
If the vertex angle of an isosceles triangle is 112 degrees what is the measure of each base angle?
(180-112)/2=34
45 degree right triangle with a base of 16 feet 6 34 inches how long is the hypotenuse?
A 45 degree right triangle with a base of 16 feet 6 3/4 inches has a hypotenuse of: 23.69 inches.
What is the surface area of a right cone with a diameter of 15 units and a slant height of 34 units?
678.909
What is a child height at 34 inches?
What is a child's height @ 34 inches?
