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Chapter 2 Array Math 10th Class Sindh MCQ Tests

10th Class Math Chapter 2 MCQ Tests
Chapter 2 of 10th Class Math has 44 questions. If you take an online MCQ test, the system will randomly choose the questions. If you want to take the quiz by chapter then click the start test button.

Total Questions: 44
Total Marks: 44
Time: 45 Mins
Total Questions: 44
Total Marks: 44
Time: 45 Mins
45Min : 00 Sec Remaining
Question # 1
Sum of all three cube roots of unity is _____.
Question # 2
If g and h are the roots of the equation:
Question # 3
Find the remainder when 4x3 − 5 x + 1 is divided by x − 2.
Question # 4
Form the equation whose roots are − 2.5 and 8.5.
Question # 5
Simplify the:
Question # 6
Find the condition that one root of x2 + p x + q = 0 is multiplicative inverse of the other.
Question # 7
Ahsan had been told to write a quadratic equation where the sum of the roots is equal to − 3 and the product of the roots is equal to − 9 . Which equation meets these requirements?
Question # 8
Simplify the Equation:
Question # 9
If α and β are the roots of the equation then find the value of:
Question # 10
Question # 11
Simplify:
Question # 12
Find the condition that may have roots equal in magnitude but opposite in signs.
Question # 13
Product of three cube roots of unity is/are _____.
Question # 14
Find the condition that one root of x2 + p x + q = 0 is additive inverse of the other.
Question # 15
Solve Equation:
Question # 16
Find the remainder when 4 x3 − 5 x + 1 is divided by x − 2 .
Question # 17
If ω is imaginary cube root of unity, then ω is equal to _____.
Question # 18
Find the value of k.
Question # 19
Solve:
Question # 20
Form the equation whose roots are 5 + 4 √ 2 and 5 − 4 √ 2.
Question # 21
What is the equation whose roots are 5 + √ 2 and 5 − √2.
Question # 22
Find the value of a and b if − 2 and 2 are the roots of the polynomial x3 − 4 x 2 + a x + b.
Question # 23
The sum of the squares of two consecutive even real numbers is 52. Find the numbers.
Question # 24
The expression 4 x2 − p x + 7 leaves a remainder of − 2 when divided by x − 3 . Find the value of p.
Question # 25
Solve the Equation:
Question # 26
Evaluate: ω28 + ω29 + 1.
Question # 27
If g and h are the roots of the equation: What is the value of?
Question # 28
Solve the:
Question # 29
If α and β are the roots of the equation then form the equation whose roots are?
Question # 30
Simplify
Question # 31
Find the remainder when 4 x3 − 5 x + 1 is divided by 2 x − 1.
Question # 32
If the roots of the quadratic equation p x 2 + q x + r = 0 are reciprocals of one another, then which of the following is true?
Question # 33
Calculate the discriminant of the given quadratic equation: y = x2 − 1.
Question # 34
Find the condition that one root of x2 + p x + q = 0 is Square of the other.
Question # 35
Form the equation whose roots are 7 + √ 3 and 7 − √ 3
Question # 36
Evaluate: ( 1 + ω − ω2 ) ( 1 − ω + ω2 ).
Question # 37
The area of a rectangular field is 297 sq.m. Had it been 3 meters longer and one meter shorter, the area would had been 3 square meters more. Find the length and breadth.
Question # 38
If α and β are the roots of the equation then form the equation whose roots are?
Question # 39
The sides of an equilateral triangle are shortened by 12 units, 13 units and 14 units respectively and a right angle triangle is formed. The side of the equilateral triangle is _____.
Question # 40
Calculate the discriminant of the given quadratic equation: y = x2 − 2 x + 1.
Question # 41
Calculate the discriminant of the given quadratic expression: x2 + 4 x − 5
Question # 42
Find the nature of the roots of the equation x2 − 18 x + 81 = 0 without actually solving them.
Question # 43
Discuss the nature of the roots of the quadratic equation 2 x2 − 8 x + 3 = 0.
Question # 44
A right triangle has a perimeter of 24 cm and a hypotenuse of 10 cm. Find the sides x and y , x > y , that make the right angle of the triangle.
Total Questions
1234567891011121314151617181920212223242526272829303132333435363738394041424344
Question # 1
Sum of all three cube roots of unity is _____.
Question # 2
If g and h are the roots of the equation:
Question # 3
Find the remainder when 4x3 − 5 x + 1 is divided by x − 2.
Question # 4
Form the equation whose roots are − 2.5 and 8.5.
Question # 5
Simplify the:
Question # 6
Find the condition that one root of x2 + p x + q = 0 is multiplicative inverse of the other.
Question # 7
Ahsan had been told to write a quadratic equation where the sum of the roots is equal to − 3 and the product of the roots is equal to − 9 . Which equation meets these requirements?
Question # 8
Simplify the Equation:
Question # 9
If α and β are the roots of the equation then find the value of:
Question # 10
Question # 11
Simplify:
Question # 12
Find the condition that may have roots equal in magnitude but opposite in signs.
Question # 13
Product of three cube roots of unity is/are _____.
Question # 14
Find the condition that one root of x2 + p x + q = 0 is additive inverse of the other.
Question # 15
Solve Equation:
Question # 16
Find the remainder when 4 x3 − 5 x + 1 is divided by x − 2 .
Question # 17
If ω is imaginary cube root of unity, then ω is equal to _____.
Question # 18
Find the value of k.
Question # 19
Solve:
Question # 20
Form the equation whose roots are 5 + 4 √ 2 and 5 − 4 √ 2.
Question # 21
What is the equation whose roots are 5 + √ 2 and 5 − √2.
Question # 22
Find the value of a and b if − 2 and 2 are the roots of the polynomial x3 − 4 x 2 + a x + b.
Question # 23
The sum of the squares of two consecutive even real numbers is 52. Find the numbers.
Question # 24
The expression 4 x2 − p x + 7 leaves a remainder of − 2 when divided by x − 3 . Find the value of p.
Question # 25
Solve the Equation:
Question # 26
Evaluate: ω28 + ω29 + 1.
Question # 27
If g and h are the roots of the equation: What is the value of?
Question # 28
Solve the:
Question # 29
If α and β are the roots of the equation then form the equation whose roots are?
Question # 30
Simplify
Question # 31
Find the remainder when 4 x3 − 5 x + 1 is divided by 2 x − 1.
Question # 32
If the roots of the quadratic equation p x 2 + q x + r = 0 are reciprocals of one another, then which of the following is true?
Question # 33
Calculate the discriminant of the given quadratic equation: y = x2 − 1.
Question # 34
Find the condition that one root of x2 + p x + q = 0 is Square of the other.
Question # 35
Form the equation whose roots are 7 + √ 3 and 7 − √ 3
Question # 36
Evaluate: ( 1 + ω − ω2 ) ( 1 − ω + ω2 ).
Question # 37
The area of a rectangular field is 297 sq.m. Had it been 3 meters longer and one meter shorter, the area would had been 3 square meters more. Find the length and breadth.
Question # 38
If α and β are the roots of the equation then form the equation whose roots are?
Question # 39
The sides of an equilateral triangle are shortened by 12 units, 13 units and 14 units respectively and a right angle triangle is formed. The side of the equilateral triangle is _____.
Question # 40
Calculate the discriminant of the given quadratic equation: y = x2 − 2 x + 1.
Question # 41
Calculate the discriminant of the given quadratic expression: x2 + 4 x − 5
Question # 42
Find the nature of the roots of the equation x2 − 18 x + 81 = 0 without actually solving them.
Question # 43
Discuss the nature of the roots of the quadratic equation 2 x2 − 8 x + 3 = 0.
Question # 44
A right triangle has a perimeter of 24 cm and a hypotenuse of 10 cm. Find the sides x and y , x > y , that make the right angle of the triangle.
Total Questions
1234567891011121314151617181920212223242526272829303132333435363738394041424344

Math MCQ Test by Topics

Math

10th Class 2026

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