What is the volume of the shaded solid? Round to the nearest tenth of a cubic unit.
2 answers:
Answer:
45.4 units3
Step-by-step explanation:
Welp, here we go. First we want to calculate the volume of the rectangular prism and subtract it from the triangular prism.<u /> <u>Volume of Rectangular Prism: Let V1 be the volume of the rectangular prism. </u>V1 = base * height * length. The base and the height are both 1.7, but the length is the same length of the triangular prism, which is 4. Thus: V1 = 1.7 X 1.7 X 4 V1 = 11.56 cubic units <u>Volume of Triangular Prism: Let V2 be the volume of the triangular prism: </u>V2 = (base X height X length) / 2 V2 = (5 X 5.7 X 4)/2 V2 = 57 cubic units. Now we find the total volume. Let Vt be the total volume. The total volume is the shaded minus the unshaded. Thus: Vt = V2 - V1 Vt = 57 cubic units - 11.56 cubic units Vt = 45. 44 cubic units Therefore the volume of the shaded region is 45.44 cubic units.
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Step-by-step explanation:
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5
Step-by-step explanation:
Answer:
C
The "inverse operation" is just a way of saying "what do you do to isolate the variable". In this case, we isolate y, so we have to move all terms to the right side. To do that, we subtract 12 from each side to there will only be "y" on the left side.