Since the area of the circle is
the area of the square, the
A cone fits inside a square pyramid as shown. For every
cross section, the ratio of the area of the circle to the area of
the square is ore
volume of the cone equals
Cross section
the volume of the pyramid or { 29th or wrh.
the volume of the pyramid or = { 2n?cm)) or <-xrºh.
L the volume of the pyramid or a { en?m) or the volume of the pyramid or (an?em) or <-ur?h.

step-by-step explanation:

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the answer would be d.

step-by-step explanation:

move all variables to the left side and all constants to the right side

(x−3)^2+(y−1)^2=16

this is the form of a circle. use this form to determine the center and radius of the circle.

( x − h ) 2 + ( y − k ) 2 = r 2

match the values in this circle to those of the standard form. the variable   r   represents the radius of the circle,   h   represents the x-offset from the origin, and   k   represents the y-offset from origin.

r = 4

h = 3

k = 1

the center of the circle is found at   ( h , k ) .

center:   ( 3 , 1 )

these values represent the important values for graphing and analyzing a circle.

center:   ( 3 , 1 ).

radius:   4