Class 10 Maths Chapter 4 Quadratic Equations Quiz 4 (25 MCQs)

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1. The area of a playground is 336 yd2. The width of the playground is 5 yd longer than its length. Find the length and width of the playground
2. Solve $5x^2+13x=6$
3. Choose the best method to solve this quadratic:(a) 2x$^{2 }$-54 = 12x
4. What is the vertex?f(x) = 2(x-5)$^{2}$ + 12
5. Ben and his girlfriend got in a fight and she threw his phone off of a balcony. The height of the phone can be modeled by the equation:h(t) =-16t$^{2}$ + 35t + 22 When did the phone reach its maximum height? (Round to 2 decimal places)
6. Solve:(k+7)$^{2 }$= 289
7. Solve:3x$^{2}$-12 = 0
8. Calculate the vertex point for the quadratic equation:y =-3x$^{ 2 }$ +12x-20
9. Using the discriminant, describe the nature of the roots of $x^2+4x-21=0$
10. Multiply.(5x + 2)(x$^{2 }$-3x + 6)
11. The solutions to a quadratic equation are \{-4, 1\}. Which equation can be used to represent the quadratic function?
12. In the Quadratic Equation 2x$^{2}$ + 5x + 3 = 0, what is the value of a?
13. Solve:x$^{2}$ = 7x + 18*HINT* Set = to 0 first, factor, then solve.
14. Solve using the Quadratic Formula:8x$^{2}$-6x+1=0
15. Use the quadratic formula to find the solutions to this equation. $3x^2-4x-22=0$
16. Solve the following equation by completing the square:n$^{2}$-2n-3 = 0
17. In the quadratic equation, how do you identity the y-intercept?
18. What are the solutions to the equation below? $x^2-4=0$
19. The solutions of the quadratic equation x$^{2}$+x+3=0 are
20. Which graph would be wider than the graph of y = x$^{2}$?
21. What value of c would make this a perfect sqaure trinomial?x$^{2}$ +8x + c
22. The discriminant is
23. What should you do next? $x^2-25x=0$
24. Solve 2x$^{2}$ + 17x + 21 = 0
25. Use quadratic formula to solve:$x^2+4x+3=0$