Question #5f58b

1 Answer
Nov 25, 2017

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Here's the graph.

Explanation:

Okay, so looking at this equation, we can tell that it is a conic section because #x# and #y# are both squared. Furthermore, we can tell that this is a circle, as it is in the standard form of a circle,

#(x-h)^2+(y-k)^2=r^2#

Where #(h,k)# is the center of the circle and #r# is the radius.

Given that both #h=0# and #k=0#, we know the center is #(0,0)#.

#r^2=16#, which means that our radius is #4#.

The circle has center #(0,0)# and radius #4#.