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A Rectangular Beam Will Be Cut from a Cylindrical Log

Question 125

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A rectangular beam will be cut from a cylindrical log of radius A rectangular beam will be cut from a cylindrical log of radius   inches. Suppose that the strength of a rectangular beam is proportional to the product of its width and the square of its depth. Find the dimensions of the strongest beam that can be cut from the cylindrical log.   A)    in,   in B)    in,   in C)    in,   in D)    in,   in E)    in,   in inches. Suppose that the strength of a rectangular beam is proportional to the product of its width and the square of its depth. Find the dimensions of the strongest beam that can be cut from the cylindrical log. A rectangular beam will be cut from a cylindrical log of radius   inches. Suppose that the strength of a rectangular beam is proportional to the product of its width and the square of its depth. Find the dimensions of the strongest beam that can be cut from the cylindrical log.   A)    in,   in B)    in,   in C)    in,   in D)    in,   in E)    in,   in


A) A rectangular beam will be cut from a cylindrical log of radius   inches. Suppose that the strength of a rectangular beam is proportional to the product of its width and the square of its depth. Find the dimensions of the strongest beam that can be cut from the cylindrical log.   A)    in,   in B)    in,   in C)    in,   in D)    in,   in E)    in,   in in, A rectangular beam will be cut from a cylindrical log of radius   inches. Suppose that the strength of a rectangular beam is proportional to the product of its width and the square of its depth. Find the dimensions of the strongest beam that can be cut from the cylindrical log.   A)    in,   in B)    in,   in C)    in,   in D)    in,   in E)    in,   in in
B) A rectangular beam will be cut from a cylindrical log of radius   inches. Suppose that the strength of a rectangular beam is proportional to the product of its width and the square of its depth. Find the dimensions of the strongest beam that can be cut from the cylindrical log.   A)    in,   in B)    in,   in C)    in,   in D)    in,   in E)    in,   in in, A rectangular beam will be cut from a cylindrical log of radius   inches. Suppose that the strength of a rectangular beam is proportional to the product of its width and the square of its depth. Find the dimensions of the strongest beam that can be cut from the cylindrical log.   A)    in,   in B)    in,   in C)    in,   in D)    in,   in E)    in,   in in
C) A rectangular beam will be cut from a cylindrical log of radius   inches. Suppose that the strength of a rectangular beam is proportional to the product of its width and the square of its depth. Find the dimensions of the strongest beam that can be cut from the cylindrical log.   A)    in,   in B)    in,   in C)    in,   in D)    in,   in E)    in,   in in, A rectangular beam will be cut from a cylindrical log of radius   inches. Suppose that the strength of a rectangular beam is proportional to the product of its width and the square of its depth. Find the dimensions of the strongest beam that can be cut from the cylindrical log.   A)    in,   in B)    in,   in C)    in,   in D)    in,   in E)    in,   in in
D) A rectangular beam will be cut from a cylindrical log of radius   inches. Suppose that the strength of a rectangular beam is proportional to the product of its width and the square of its depth. Find the dimensions of the strongest beam that can be cut from the cylindrical log.   A)    in,   in B)    in,   in C)    in,   in D)    in,   in E)    in,   in in, A rectangular beam will be cut from a cylindrical log of radius   inches. Suppose that the strength of a rectangular beam is proportional to the product of its width and the square of its depth. Find the dimensions of the strongest beam that can be cut from the cylindrical log.   A)    in,   in B)    in,   in C)    in,   in D)    in,   in E)    in,   in in
E) A rectangular beam will be cut from a cylindrical log of radius   inches. Suppose that the strength of a rectangular beam is proportional to the product of its width and the square of its depth. Find the dimensions of the strongest beam that can be cut from the cylindrical log.   A)    in,   in B)    in,   in C)    in,   in D)    in,   in E)    in,   in in, A rectangular beam will be cut from a cylindrical log of radius   inches. Suppose that the strength of a rectangular beam is proportional to the product of its width and the square of its depth. Find the dimensions of the strongest beam that can be cut from the cylindrical log.   A)    in,   in B)    in,   in C)    in,   in D)    in,   in E)    in,   in in

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