The volume of cone is double of the volume of cylinder.
Further explanation:
We have to find both volumes first to compare the volumes of both.
Volume of Cylinder:
Given
Diameter = d = 8 inches
Height of cylinder=h=3 inches
Volume of Cone:
Radius=r=4 inches
Height of cone= h= 18 inches
We can see that
The volume of cone is double of the volume of cylinder.
Keywords: Volume, Volume of cone
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The boundary lines of both inequalities will be dashed, because neither includes the "or equal to" case.
The first inequality solution area is bounded by a line with slope +5 and y-intercept +5. The solution area is above the line (y is greater than ...). Since the line rises steeply, the solution area looks to be to the left of the line. (It is shaded red on the attached graph.)
The second inequality solution area is bounded by a line with slope -1/2 and y-intercept +1. The solution area for this inequality is also above the line.
The solution area is where the two solution spaces overlap, in the quadrant to the upper left of the point where the lines intersect.
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<h3>Part B.</h3>The graph shows the point (-2, 5) to be in the solution space.
We can show this point satisfies both inequalities.
