Volume= Base x hight (V=B.h) B=Area of Base x hight
i did
this isn't aldgebra D:
Volume = Area of the base X height of prism. This formula works for all prisms, not just triangular prisms. Area of a triangle = height of triangle X 1/2 X base of triangle.
Formula: Volume= Big B x Hight (V=Bxh) B=Area of Base H=Hight
The formula for finding the volume for all prisms is area of cross section _ length. Also this formula can be used: length by its width by its height (l _ w _ h).
Rectangles, being two-dimensional objects, do not have volume. Rectangular prisms, on the other hand, do. The equation for their volume is length*width*height, or lwh.
To find the volume of a composite solid formed by two or more prisms, first calculate the volume of each individual prism using the formula ( V = \text{Base Area} \times \text{Height} ). Then, sum the volumes of all the prisms together. Ensure to account for any overlapping sections, if applicable, by subtracting their volume from the total. The final result gives you the total volume of the composite solid.
Yes, prisms with differently shaped bases can have the same volume if their height and the area of their bases are such that the product of the base area and height is equal for both prisms. Volume is calculated using the formula ( V = \text{Base Area} \times \text{Height} ), so as long as the product remains constant, various base shapes can yield the same volume. For example, a triangular prism and a rectangular prism can have the same volume if their respective base areas and heights are appropriately adjusted.
Two different rectangular prisms can both have the same volume of 72 cm3
To find the volume of an L-shaped prism, you can divide it into two rectangular prisms. Calculate the volume of each rectangular prism using the formula ( V = \text{length} \times \text{width} \times \text{height} ) and then sum the volumes of both prisms. Ensure you have the correct dimensions for each section of the L-shape to obtain an accurate total volume.
The volumes of prisms are calculated using the formula ( V = B \times h ), where ( V ) is the volume, ( B ) is the area of the base, and ( h ) is the height of the prism. This means that the volume is directly proportional to both the area of the base and the height. Different prisms with the same base area and height will have equal volumes, while variations in either dimension will result in different volumes. Thus, the relationship between the volumes of prisms depends on their base area and height.
To find the volume of a composite figure, you would need to break it down into simpler shapes (such as cubes, prisms, cylinders, etc.), calculate the volume of each individual shape using its respective formula, and then add or subtract the volumes of the individual shapes to find the total volume of the composite figure.