20
35
60
70
Answer:
20
Step-by-step explanation:
Answer:
∠TRS and ∠VRW equal because they are opposed by the vertex
x+40 = 3x
x-3x=-40
-2x=-40
x= 40/2 = 20°
∠TRS = x+40 =20+40=60°
∠VRW = 3x= 20*3 =60°
Step-by-step explanation:
we know that
The volume of a solid right pyramid with a square base is equal to
area of the base is the area of a square
Substitute the values in the formula of volume
solve for the height
therefore
the answer is
3v/y² units
Given:
Question:
Which an expression represents the height of the pyramid?
The Process:
We will solve the problem of a geometric solid.
Let us recall the formula of volume of a right pyramid:
Because the base is square, we use the formula for square area, i.e., side times side.
Let us find out the height of the pyramid.
Thus, an expression represents the height of the pyramid is units
Keywords: the volume of a solid right pyramid, a square, the length of the base edge, an expression, represent, the height, the formula, a geometric solid, units
A. –13
B. –12
C. 12
D. 13
Area of triangle is, 351. 39 cm²
A triangle is a three sided polygon, which has three vertices and three angles which has the sum 180 degrees.
We have to given that;
All the sides of triangles are,
⇒ 30 cm, 30 cm, and 26 cm
We know that;
⇒ Area of triangle = √ s (s - a) (s - b) (s - c)
Where, 's' is the semi perimeter of the triangle, and a, b and c are three sides of triangle.
Here, Sides are,
⇒ a = 30
⇒ b = 30
⇒ c = 26
Hence, We get;
⇒ s = (a + b + c) / 2
⇒ s = (30 + 30 + 26) / 2
⇒ s = 86 / 2
⇒ s = 43 cm
So, The area of triangle is,
⇒ Area of triangle = √ s (s - a) (s - b) (s - c)
⇒ Area of triangle = √ 43 (43 - 30) (43 - 30) (43 - 26)
⇒ Area of triangle = √ 43 × 13 × 13 × 17
⇒ Area of triangle = 13 √ 731
⇒ Area of triangle = 13 × 27.03
⇒ Area of triangle = 351. 39 cm²
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Answer:
351.48cm²
Step-by-step explanation:
Heron’s Formula
Find half the perimeter (30+30+26)/2=43
It’s the square root of each side subtracted from 43, multiplied together, times 43.
√(43-30)*(43-30)*(43-26)*43=√13*13*17*43=√=123539=351.481cm²