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10th Class Mathematics First half Book Paper10th Class · Mathematics · Punjab (PTB)
Q1. Multiple choice questions (Attempt all · 15 × 1 = 15)
A quadratic equation is a polynomial equation of degree:
If
, then
is:
What is the type of the matrix
:
If
, what is the valu of g(5)?
The additive inverse of
is:
What is the simplified form of
:
For object moving in a straight line S=......:
If
, then
and
are in opposite direction if:
Which of these is a
matrix?
Which is the correct ordered pair for the graph of
:
Conjugant of
is:
The lowest form of:
The zero product property states that a,b
R and ab=0 than:
A vector having magnitude zero is:
Which of the following is a singular matrix?
Q2. Short questions (Attempt any 6 of 9 · 6 × 2 = 12)
Under what condition are two complex number equal?
If
, then make x the subject of this equation.
Simplify and write in the form of a+b
:
Examine the nature of roots of the following quadratic equation:
If
and
, then verify that:
Find the points of intersection of the following linear equation with coordinate axes graphically:
Simplify:
Solve the following quadratic equation by factorization method:
If
, then prove that
Q3. Short questions (Attempt any 6 of 9 · 6 × 2 = 12)
Find the additive inverse of the following matrix:
Define an absolute value function.
Is the following matric is diagonal, scalar or unit matrice.
If
, then find:
.
Is the following matric is unit matric, row matrices, column matrices or null matrices.
Solve and express the solution on number line:
If
and
then find the following: 4X - Z
If
, then find:
.
If
then find: AB, if possible.
Q4. Short questions (Attempt any 6 of 9 · 6 × 2 = 12)
Simplify:
If
and
, then find the following vector:
Reduce the following rational expression to lowest forms:
If
and
, then find: (equation)
Simplify:
Plot the following points on the coordinate plane: D(-2,-4)
Simplify:
Name the tail and tip of the following vector:

Define exponential equation.
Q5. Long questions (Attempt any 3 of 5 · 3 × 8 = 24)
If
are the roots of the equation
, then find the equation whose roots are:
Solve the following equation:
Verify that
:
Solve the given simultaneous linear equations with complex coefficients for z and w:
Find two numbers by using matrices such that twice the first added to the second makes 21 and twice the second added to the first makes 27.