" (iii) "0,sqrt(5)

Find a quadratic polynomial each with the given numbers as the sum and product of its zeroes respectively:(iii) 0,sqrt5

If the vertices of a triangle are (sqrt(5),0) ,sqrt(3),sqrt(2)), and (2,1), then the orthocentre of the triangle is (sqrt(5),0) (b) (0,0)(sqrt(5)+sqrt(3)+2,sqrt(2)+1)( d) none of these

If the vertices of a triangle are (sqrt(5,)0) , ( sqrt(3),sqrt(2)) , and (2,1) , then the orthocentre of the triangle is (a) (sqrt(5),0) (b) (0,0) (sqrt(5)+sqrt(3)+2,sqrt(2)+1) (d) none of these

Find the equation for the ellipse that satisfies the given conditions: Ends of major axis (0,+-sqrt(5)) ends of minor axis

Find the equation fot the ellipse that satisfies the given conditions : Ends of major axis (0,+-sqrt(5)) , ends of minor axis (+-1,0)

In each of the following find the equation fot the ellipse that satisfies the given conditions : Ends of major axis (0,+-sqrt(5)) , ends of minor axis (+-1,0)

In each of the following find the equation fot the ellipse that satisfies the given conditions : Ends of major axis (0,+-sqrt(5)) , ends of minor axis (+-1,0)

In each of the following find the equation fot the ellipse that satisfies the given conditions : Ends of major axis (0,+-sqrt(5)) , ends of minor axis (+-1,0)

In each of the following find the equation fot the ellipse that satisfies the given conditions : Ends of major axis (0,+-sqrt(5)) , ends of minor axis (+-1,0)

Solve for x and ysqrt(2)x-sqrt(3)y=0,sqrt(5)x+sqrt(2)y=0