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Let A(x) Be the Cross-Sectional Area of a Solid by Planes

Question 35

Multiple Choice

Let A(x) be the cross-sectional area of a solid by planes perpendicular to the x-axis. If the volume of the solid that lies between x = 1 and x = z > 1 is V = 4 Let A(x)  be the cross-sectional area of a solid by planes perpendicular to the x-axis. If the volume of the solid that lies between x = 1 and x = z > 1 is V = 4   + 2, find A(x) . A)  12 square units B)    + 2x - 3 square units C)  12   square units D)    + 2x + C square units E)  6 square units + 2, find A(x) .


A) 12 square units
B) Let A(x)  be the cross-sectional area of a solid by planes perpendicular to the x-axis. If the volume of the solid that lies between x = 1 and x = z > 1 is V = 4   + 2, find A(x) . A)  12 square units B)    + 2x - 3 square units C)  12   square units D)    + 2x + C square units E)  6 square units + 2x - 3 square units
C) 12 Let A(x)  be the cross-sectional area of a solid by planes perpendicular to the x-axis. If the volume of the solid that lies between x = 1 and x = z > 1 is V = 4   + 2, find A(x) . A)  12 square units B)    + 2x - 3 square units C)  12   square units D)    + 2x + C square units E)  6 square units square units
D) Let A(x)  be the cross-sectional area of a solid by planes perpendicular to the x-axis. If the volume of the solid that lies between x = 1 and x = z > 1 is V = 4   + 2, find A(x) . A)  12 square units B)    + 2x - 3 square units C)  12   square units D)    + 2x + C square units E)  6 square units + 2x + C square units
E) 6 square units

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