Best Answer

Area = 1/2*b*h

104 yd2 = 1/2(13 yd)h

multiply through by 2

208 = 13h

208/13 = h

Height = 16 yards

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Q: What is the height of a triangle with the area of 104 yd and a base of 13 yd?

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Area = 1/2*13*height = 104 Multiply both sides by 2: 13*height = 208 Divide both sides by 13: height = 16 inches Check: 1/2*13*16 = 104 square inches

Area = 1/2*(14+12)*8 = 104 square cm

Using trigonometry the area of the triangle works out as 104 square MM rounded to the nearest whole number

Area = 1/2*(14+12)*8 = 104 square cm

For 104 the base is 10 and the exponent is 4.

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the equation for area of a triangle is A = 1/2 bhso the answer is . . . 1/2 x 13 x 16 = 104

Area = 1/2*13*height = 104 Multiply both sides by 2: 13*height = 208 Divide both sides by 13: height = 16 inches Check: 1/2*13*16 = 104 square inches

A = (bh)/2Since the base b of the triangle is 5 cm longer than its height, then we can express the height in terms of base. So we have:A = [b(b-5)]/2 (multiply by 2 to both sides)2A = b2 - 5b (substitute 52 for A)104 = b2 - 5b (subtract 104 to both sides)b2 - 5b - 104 = 0 (solve for b using the quadratic formula)b = [5 Â± âˆš[5 - 4(1)(-104)]]/2(1)b = [5 Â± âˆš(5 + 416)]/2 (since the length is always positive)b = (5 + 21)/2b = 13Thus, the base is 13 m long.

Area = 1/2*(14+12)*8 = 104 square cm

Using trigonometry the area of the triangle works out as 104 square MM rounded to the nearest whole number

A triangle with two congruent sides is isosceles. A triangle with an angle of 104 degrees is obtuse. So you would have an obtuse isosceles triangle.

Area = 1/2*(14+12)*8 = 104 square cm

104 degrees: 180 - (2 x 38)

For 104 the base is 10 and the exponent is 4.

104 square units.

the answer is impossible . ha

Given: V = 104 cm3, h = 8 cm Find: Area Solution: Since V = Bh, where B is the area of the base, and h is the height of a prism, then B = V/h substitute the given values: B = 104 cm3/8 cm B = 13 cm2, which tells us that the length side of the square base equals square root of 13. The surface area of a prism = L.A. + 2B, where L.A. is the lateral area of the prism. L.A. = pH, where p is the perimeter of the base. Since p = 4(square root of 13) cm, h = 8cm, and B = 13 cm2, we have: Surface Area = pH + 2B = [4(square root of 13) cm](8 cm) + 2(13 cm2) = 115.38 cm2 + 26 cm2 = 141 cm2 Thus, the surface area of the prism is approximately 141 cm2.