The order and the degree of the differential equation of all tangent lines to the parabola x2=4y is:
A
2,1
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B
2,2
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C
1,3
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D
1,4
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Solution
The correct option is B2,1 x24=y ⇒dydx=x2 ⇒(y−k)=dydx(x−h) ⇒2(y−k)=x2−hx differentiating both sides with respect to x, ⇒2y1=2x−h ⇒2y2=2 ⇒y2=1 Order=2 degree=1