Math

1st Year Math Chapter 4 Quadratic Equations MCQs With Answers

If you are preparing for the entry test and looking for 1st Year Math Chapter 4 Quadratic Equations MCQs With Answers then this is the right place. Here you can get the important MCQs of this chapter. In this chapter, there are some important concepts including Quadratic equations and their solutions, three cube roots of unity, fourth roots of unity, polynomial functions, synthetic division, roots and coefficients of quadratic equations, and formation of equations whose roots are given. Then there are some more concepts including the nature of the roots of quadratic equations, the system of two equations, and problems with quadratic equations. So, you will find 1st Year Mathematics MCQs of these concepts here. Here below, a quiz is given. Solve this quiz and at the end, check the answers. Scroll down and check the MCQs.

1st Year Math Chapter 4 Quadratic Equations MCQs With Answers

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Math Chapter 4

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1. The roots which satisfy the radical free equation but not the radical equation are called

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2. The complex cube roots of unity are___ each other.

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3. If discriminant is zero, then roots are

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4. If the discriminant is negative, then roots are

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5. The sum of all four fourth roots is 16 is:

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6. The roots of ax^2 +bx+ c = 0 are imaginary, if:

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7. The complex cube roots of unity are____ each other.

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8. If roots of ax^2 + bx+ c = 0, (a != 0 ) are real, then

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9. The Product of all four fourth roots of 81 is

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10. The equation in which variable quantity occurs in the exponent is called

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11. Product of all cube roots of -1 is.

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12. The product of all four fourth roots of unity is

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13. The equation which remains unchanged if x is replaced by 1/x then it is called

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14. The sum of all four fourth roots of unity is

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15. If discriminant is positive and not perfect square, then roots are

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16. The roots of ax^2 + bx+ c= 0 are equal, if

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17. To convert ax2n + bxn + c = O (a!= 0 ) into quadratic form, the correct substitution

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18. If discriminant is positive and perfect square, then roots are

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19. The equations involving radical expressions of the variable are called

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20. The Sum of all cube roots of 64 is

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