Question # 1

We can prove a triangle as right angle triangle by ______ theorem:

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Pythagoras

Factor

Remainder

Rotational root

If (x-1) is a factor of polynomial expression x³-kx²+11x-6 the value of k is:

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-6

6

-18

18

Triangles are of same shape but different sizes:

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Similar

Corresponding

Congurent

Alternate

The rectangular array of numbers enclosed by a pair of brackets is called:

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Determinants

Matrix

Set

Solution set

Angle bisectors of triangle are

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Concurrent

Not concurrent

Equidistant form sides

Equidistant form angles

Degree of polynomial 4x⁴+2x²y is:

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1

2

3

4

A triangle in which all three sides are different in length is called _______ triangle:

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Right angled

Isosceles

Equilateral

Scalene

In parallelogram opposite sides are:

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Opposite direction

Un-parallel

Parallel/congruent

Equi-distant

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Diagonal of Parallelogram divides it into two _______ triangles:

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Congruent

Not congruent

Not equal

None of these

Medians of a triangle are_________:

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Concurrent

Congruent

Equal

Parallel

HCF of a³+b³ and a²-ab+b² is:

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a+b

a²-ab+b²

(a-b)²

a²+b²

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The factors of x²-7x+12:

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(x+3)(x+4)

(x-3)(x-4)

(x+3)(x-4)

(x-3)(x+4)

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4x + 3y - 2 is an algebraic:

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Expression

Sentence

Equation

In equation

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