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Q: You have the height and length of a triangle what is the formula to find the area?

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0.5 x length x height

The area of any triangle is1/2 of (the length of the triangle's base) times (the triangle's height).

length times width times height

The formula of the area of a triangle is Base * Height / 2

Formula for area of Triangle: a=0.5(bh) Where b is the base length and h is the height. For example, a triangle of base 10 and height 5 has an area of 25.

The area of a triangle is expressed using the formula A=(1/2)(bh) Where A is area Where B is length of the base of the triangle. Where H is the height of the triangle. The area of a rectangle is A=BH, Where B is the length of the base of the rectangle. Where H is the height of the rectangle. Because a triangle, essentially, is a half of a rectangle, you find the area of the whole rectangle that the triangle comes from, then divide that in half.

The formula to calculate the area of any triangle is half the length of the base, multiplied by the height. Therefore in this case it's 32.76

the formula for the area of a square or rectangle is length times height the formula for the area of a circle is pi times radius squared the formula for the area of a triangle is half base times height the formula for the area of a trapezoid is 1/2(top + bottom) times height

To calculate the area of a triangle, multiply the length by the height and divde by 2. The formula is: A = (b*h)/2

Area of a triangle = 0.5*base*perpendicular height Area of a parallelogram = base*perpendicular height

The area of any triangle has the same formula, which is base times height, divided by 2. A scalene triangle is a triangle with three sides of unequal length, which is not important when calculating the area.

Do you know the formula for the area of a triangle ? Pick a base-length and a height for your triangle so that 1/2 (base x height) = 20. Do you know the formula for the area of a parallelogram ? Pick a base-length and a height for your parallelogram so that (base x height) = 20. We're having a problem understanding your difficulty. Of course, if you don't know the formulas for area . . .

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