List of top Mathematics Questions asked in SRMJEEE

A locker in bank has 3 digit lock. Mahesh forgot his password and was trying all possible combinations. He took 6 seconds for each try. The problem was that each digit can be from 0 to 9. How much time will be needed by Mahesh to try all the combinations?

Rajdhani express going from Bombay to Delhi stops at five intermediate stations ten passengers enter the train during the journey with ten different tickets of two classes. The number of different sets of tickets they may have is

The lines \(px+qy+r=0\), \(qx+ry+p=0\) and \(rx+py+q=0\) are concurrent if

The largest value of the third determinant whose elements are equal to 1 or 0 is

If \(A=(a_{ij})\) is a \(3\times 3\) diagonal matrix such that \(a_{11}=1\), \(a_{22}=2\) and \(a_{33}=3\), then \(|A|\)

If \(A\) and \(B\) are two square matrices of order \(3\) such that \(|A|=-2,\ |B|=5\), then \(|4AB|=\)

If the determinant of the matrix \[ \begin{vmatrix} 1 & 3 & 2\\ 0 & 5 & -6\\ 2 & 7 & 8 \end{vmatrix} \] is \(26\), then the determinant of the matrix \[ \begin{vmatrix} 2 & 7 & 8\\ 0 & 5 & -6\\ 1 & 3 & 2 \end{vmatrix} \] is

The common roots of the equations \(x^3+2x^2+2x+1=0\) and \(1+x^{2002}+x^{2003}=0\) are (where \(\omega\) is a complex cube root of unity)

The area of the triangle whose vertices are \((3,8)\), \((-4,2)\) and \((5,1)\) is

Let \(R\) be a relation in \(N\) defined by \(R=\{(x,y): x+2y=8\\). The range of \(R\) is}

If \(a,b\) are the roots of \(x^2+px+1=0\) and \(c,d\) are the roots of \(x^2+qx+1=0\), the value of \(E=(a-c)(b-c)(a+d)(b+d)\) is

If \(\alpha,\beta\) are the roots of \(ax^2+bx+c=0\) and \(\alpha+h,\beta+h\) are the roots of \(px^2+qx+r=0\), then \(h=\)

Two finite sets have \(m\) and \(n\) elements. Then total number of subsets of the first set is \(56\) more than that of the total number of subsets of the second. The value of \(m\) and \(n\) are

If \(aN=\{ax:x\in N\}\) and \(bN\cap cN=dN\) where \(b,c\in N\) are relatively prime then

The domain of the function \(f(x)=\sqrt{x-1+\sqrt{6-x}\) is}