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Determine whether the loiiowing statement makes sense or does not make sense, and explain your reasoning. If the addition in an ellipse's equation is changed
Determine whether the loiiowing statement makes sense or does not make sense, and explain your reasoning. If the addition in an ellipse's equation is changed to subtraction, then this wili change its elongation from horizontal to vertical. Choose the correct answer below. 0 A. The statement makes sense because tithe addition in an ellipse's equation is changed to subtraction, then the major axis ol the ellipse will be paraiiel to the xaxis. 0 E The statement does not make sense because che addition in an ellipse's equation is changed to subtraction, then this will change its eiongation lrom verticai to hor'zontal. O C. The stalemenl makes sense because 'the addition in an ellipse's equation is changed to subtraction, then the major axis at the ellipse will be paraiiel Io lhe y'ax' O D. The statement does not make sense because lithe addition in an ellipse's equation is changed to subtraction, then it will become the equation of a hyperbola and the graphs of hyperboias contain two disjoint parts. called branches
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