Roots of Quadratic Equation by Formula Method
Trending Questions
Find the roots of the quadratic equation by using the quadratic formula the following: .
- 8 or 10
- -8 or -10
- -8 or 10
- 8 or -10
If Zeba were younger by years than what she really is, then the square of her age (in years) would have been more than five times her actual age. What is her age now?
p2x2+(p2−q2)x−q2=0, p≠0
[2 Marks]
m2x2+(m2−n2)x−n2=0, m≠0
- The roots are : 2n2m2, −1
- The roots are : n2m2, −6
- The roots are : n29m2, −1
- The roots are : n2m2, −1
m2x2+(m2−n2)x−n2=0, m≠0
- x=−b±√b2−4ac2
- x=−b+√b2−4ac4a
- x=−b−√b2−4ac4a
- x=−b±√b2−4ac2a
- 3 or -3
- 4 or -4
- 5 or -5
- 6 or -6
Solve the following quadratic equation using quadratic formula .
9x2−9(a+b)x+(2a2+5ab+2b2)=0
The roots are 5a+b3 and a+2b3
The roots are 2a+b3 and a−2b4
The roots are 2a+b3 and a−2b3
The roots are 2a+b3 and a+2b3
- -3 and -4
- 4 and 3
- -3 and 2
- 2 and -4
Using quadratic formula solve the following quadratic equation:
p2x2+(p2−q2)x−q2=0, p≠0
The roots are : q2p2, −1
The roots are : q2p2, −6
The roots are : 2q2p2, −1
The roots are : q29p2, −1
Taylor purchased a rectangular plot of area 634 m2. The length of the plot is 2 m more than thrice its breadth. The length and breadth respectively is _____ (approximate values).
34.6 m & 11.20 m
88 m & 24 m
32 m & 16 m
44.6 m & 14.20 m
11 years from now, the age of Peter will be half the square of the age he was 13 years ago. Calculate the current age of Peter.
21 years
7 years
27 years
25 years
- 2
- 3
- 4
- 5
- 0 and -8
- 1 and 3
- 0 and 6