Because the area of a parallelogram is base times perpendicular height
b times h times 1/2 or b times h divide by 2
Lateral Area= p times h p= perimeter of the base h=height of the figure Surface Area= Lateral Area + 2 times (B) B= Area of base
1/2*b*h one half times base times height
If those are the dimensions of a rectangle, simply multiply length times width.
To find the volume of a triangular prism, you can use the equation ( V = B \times h ), where ( V ) is the volume, ( B ) is the area of the triangular base, and ( h ) is the height of the prism (the distance between the triangular bases). The area of the triangular base can be calculated using the formula ( B = \frac{1}{2} \times b \times h_t ), where ( b ) is the base length of the triangle and ( h_t ) is the height of the triangle. Thus, the complete formula becomes ( V = \left(\frac{1}{2} \times b \times h_t\right) \times h ).
b times h times 1/2 or b times h divide by 2
Lateral Area= p times h p= perimeter of the base h=height of the figure Surface Area= Lateral Area + 2 times (B) B= Area of base
1/2*b*h one half times base times height
If those are the dimensions of a rectangle, simply multiply length times width.
To write a program in Pascal to find the area of a trapezium, you can follow this structure: program AreaOfTrapezium; var a, b, height, area: real; begin writeln('Enter the lengths of the two parallel sides (a and b) and the height:'); readln(a, b, height); area := 0.5 * (a + b) * height; writeln('The area of the trapezium is: ', area:0:2); end. This program prompts the user for the lengths of the parallel sides and the height, calculates the area using the formula ( \text{Area} = 0.5 \times (a + b) \times \text{height} ), and then outputs the result.
b = 3a ?
surface area? b/c that's the area of a 3-d object. But there is also volume. SA=find the area of each face and add them together(1/2 base times height for triangles and B times H for rectangels) V= the area of the base times the height 8cm 6cm 7cm 3cm
To find the volume of a triangular prism, you can use the equation ( V = B \times h ), where ( V ) is the volume, ( B ) is the area of the triangular base, and ( h ) is the height of the prism (the distance between the triangular bases). The area of the triangular base can be calculated using the formula ( B = \frac{1}{2} \times b \times h_t ), where ( b ) is the base length of the triangle and ( h_t ) is the height of the triangle. Thus, the complete formula becomes ( V = \left(\frac{1}{2} \times b \times h_t\right) \times h ).
To find the volume of a rectangular pyramid, use the formula ( V = \frac{1}{3} \times B \times h ), where ( B ) is the area of the base and ( h ) is the height of the pyramid. The area of the base ( B ) can be calculated by multiplying the length and width of the rectangle. After determining ( B ) and knowing the height ( h ), plug these values into the formula to calculate the volume.
Which of the following formulas is used to find the area of a trapezoid? Solution: 1/2 h(B+b) The area of a trapezoid is 1/2 times the height times the sum of both bases. h is the height, b is the top base and B is the bottom base. A trapezoid=1/2×h×(B+b)
To find the area of a triangle formed by two vectors (\mathbf{a}) and (\mathbf{b}), you can use the formula: [ \text{Area} = \frac{1}{2} |\mathbf{a} \times \mathbf{b}| ] Here, (\mathbf{a} \times \mathbf{b}) represents the cross product of the two vectors, and (|\cdot|) denotes the magnitude of that vector. The area is half the magnitude of the cross product since the cross product gives the area of the parallelogram formed by the two vectors.
The volume ( V ) of a right triangular prism can be calculated using the formula ( V = B \cdot h ), where ( B ) is the area of the triangular base and ( h ) is the height (or length) of the prism. The area ( B ) of the triangular base can be found using ( B = \frac{1}{2} \times b \times h_t ), where ( b ) is the base length of the triangle and ( h_t ) is the height of the triangle. Thus, the complete formula for the volume becomes ( V = \frac{1}{2} \times b \times h_t \times h ).