List of top Mathematics Questions

The corresponding sides of two similar triangles are in the ratio 4 : 9. What will be the ratio of the areas of the triangles?
In \(\triangle DEF\) and \(\triangle PQR\) it is given that \(\angle D = \angle Q\) and \(\angle R = \angle E\), then which of the following is correct?
The ratio of the volumes of two spheres is 64 : 125. Then the ratio of their surface areas is
A line which intersects a circle in two distinct points is called
\(\tan 10^\circ \tan 23^\circ \tan 80^\circ \tan 67^\circ = \)
If one root of the quadratic equation \(2x^2 - x - 6 = 0\) is \(-\frac{3}{2}\) then its another root is
What is the nature of the roots of the quadratic equation \(2x^2 - 6x + 3 = 0\) ?
If the ratio of areas of two similar triangles is 100 : 144 then the ratio of their corresponding sides is
If A(0, 1), B(0, 5) and C(3, 4) are the vertices of any \(\triangle ABC\), then the area (in square unit) of \(\triangle ABC\) is
If \(p(x) = x^4 - 2x^3 + 17x^2 - 4x + 30\) is divided by \(q(x) = x + 2\) then the degree of the quotient is
If \(\alpha\) and \(\beta\) are roots of the quadratic equation \(3x^2 - 5x + 2 = 0\) then the value of \(\alpha^2 + \beta^2\) is
If one root of the quadratic equation \(2x^2 - 7x - p = 0\) is 2 then the value of p is
How many solutions will \(x + 2y + 3 = 0\), \(3x + 6y + 9 = 0\) have?
The pair of linear equations \(5x - 4y + 8 = 0\) and \(7x + 6y - 9 = 0\) is
If the graphs of two linear equations are parallel then the number of solutions will be
\(1 - \cos^4 \theta = \)
If \(\cos \theta = x\) then \(\tan \theta = \)
If \(\tan 25^\circ \times \tan 65^\circ = \sin A\) then the value of A is
If the sum of zeros of a quadratic polynomial is 3 and their product is -2 then that quadratic polynomial is
Which of the following quadratic polynomials has zeroes 3 and -10?
What is the form of a point lying on y-axis ?
The co-ordinates of the vertices of a triangle are (4, 6), (0, 4) and (5, 5) then the co-ordinates of the centroid of the triangle are
\(\sin(90^\circ - A) = \)
If \(\alpha = \beta = 60^\circ\) then the value of \(\cos(\alpha - \beta)\) is
\(\frac{\cos 59^\circ}{\sin 31^\circ} \times \frac{\tan 80^\circ}{\cot 10^\circ} = \)