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The perimeter of triangle B is how many times greater than the perimeter of triangle A?
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about that many
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Triangle A and triangle B are similar. The perimeter of triangle A is 15 m and the perimeter of triangle B is 30 m. What is the
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2 : 1
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Triangle A and triangle B are similar. The perimeter of trianlge A is 15 m and the perimeter of triangle B is 30 m. What is the
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A = 15 m = perimeter of triangle A B = 30 m = perimeter of triangle B Factors: 15 = 1, 3, 5, 15 30 =
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in two congruent triangles the ratio of lengths of two corresponding sides is 5:8. If the perimeter of the larger triangle is 10
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5/8 = x/(2x-10) x = perimeter of smaller 2x - 10 = perimeter of larger 8x = 10x -50 -2x = -50 x = 25
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a triangle have lengths that are consecutive whole numbers and its perimeter is greater than 2008 cm.If the least possible
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let the sides be x-1, x, and x+1 x-1+x+x+1 > 2008 3x > 2008 x > 669.333 but x must be a whole number
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If triangle ABC is similar to triangle DEF and the perimeter of ABC is 4 times greater than the perimeter of DEF , what is the
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since perimeter is linear, the sides are in the ratio of 4:1 So the areas are in the ratio of 4^2 :
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In an isosceles triangle, the perimeter is 8 more than 2 times on of the legs. If the perimeter is 28 in, find the length of the
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the amount of people who have seen this but havent said dip ship
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The side of a square is 10 meters longer than the side of an equilateral triangle. The perimeter of the sqaure is 3 times the
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represent unknowns using variables: let x = length of a side of equilateral triangle let x+10 =
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The area of triangle B is 64 times greater than the area of triangle A.The perimeter of triangle B is how many times greater
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area=sqrt(s(s-a)(s-b)(s-c)) where s is the semi perimeter. so area=f(sqrt s^4) or f(s^2) so if area
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the perimeter of triangle B is 6 times greater than the perimeter pf triangle 6. the area of triangle B is how many times
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here is a similar problem:
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An equilateral triangle's perimeter is 27 ft. The height of the triangle is 7.8 ft. What is the triangle's area?
You can Draw a
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Area = (1/2) * base * height Area = (1/2) * 27 ft * 7.8 ft Area = 103.1 ft^2
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