Al-Huda Science Academy is focusing not only on short questions and long questions but also on Math Chapter 4 MCQs Class 11. Entry Tests required a lot of effort on Multiple Choice Questions that should be of conceptual in nature. The users can participate without login to MCQs test. All MCQs are taken from the past papers of Punjab Boards including Bahawalpur Board, DG Khan Board, Faisalabad Board, Gujranwala Board, Lahore Board, Multan Board, Rawalpindi Board, Sahiwal Board and Sargodha Board.

**Chapter 4 of F.Sc/I.Cs Part 1 Math is based on Number System.**

### Math Chapter 4 MCQs Class 11

## Results

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### #1. What kind of roots have this equation x^2 + 2x + 3=0

### #2. If S and P are sum and product of roots of an equation then the equation is:

### #3. Complex cube roots of unity are _____ of each other.

### #4. The roots of the equation 25x^2 -30x +9 =0 are:

### #5. The sum of the positive number and its reciprocal is 26/5, what is the number?

### #6. When x^3– 2x^2+kx +4 is divided by x-2, the remainder is 14 then the value of k is:

### #7. Find the remainder when the polynomial x^3 + 4x^2 – 2x + 5 is divided by + -1.

### #8. Which one is the solution of the equation x^(1/2) – x^(1/4) -6 =0?

### #9. Select the right option for 4^x -3.2^(x+3) +128=0 to change it into quadratic equation.

### #10. Equations having same solution are called:

### #11. The sum of all fourth roots of unity is equal to:

### #12. If discriminant is a perfect square then the roots are:

### #13. The extra solution of the equation is also called as:

### #14. Select the correct expression which is used to write a quadratic equation when roots of a equation are given:

### #15. The solution which don’t satisfy the equation are called:

### #16. The techniques to solve a Quadratic equation is:

### #17. Which method is used to solve x^2 + 4x – 437=0

### #18. Select the right option for 8x^6 – 19x^3 -27=0 to change it into quadratic equation

### #19. Reminder obtained which f(x) is divided by x – a its same as the value of the polynomial f(x) at:

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