Graphs of Quadratic Equation for different values of D when a>0
Trending Questions
- a<0
- 4a−3b+3c>0
- 4a−3b+3c<0
- a>0
The range of the expression f(x)=3x2−12x+5 is
[−7, ∞)
(−∞, −4]
[−4, ∞)
None of these
- length of AB is 4 units
- ∣∣∣ba∣∣∣<1
- length of AB is 3 units
- ∣∣∣ba∣∣∣>1
- b>0
- c<0
- b2−4ac>0
- a>0
- a<0, D>0
- a>0, D=0
- g(x)
- a>0, D<0
- a<0, D<0
- f(x)
- h(x)
- p(x)
A: The minimum value of 'y' for the expression y=2x2+4x+5 occur at x=______
B: The maximum value of expression −3x2+12x+5 is _______
−1, 27
2, 17
−1, 17
2, 27
- 134
- Infinity
- 9
- −134
- 1
- 0
- 2
- cannot be determined
- length of AB is 3 units
- ∣∣∣ba∣∣∣<1
- length of AB is 4 units
- ∣∣∣ba∣∣∣>1
- is an empty set.
- contains at least four elements.
- is a singleton.
- contains exactly two elements.
Graph of y=x2+7x+3 intersects the x-axis at
then which of the following is/are correct?
- b<0
- c>0
- a>0
- D<0
- a<0
- 4a−3b+3c<0
- a>0
- 4a−3b+3c>0
Which of the following options is/are true for the graph?
- 4a−2b+c<0
- 9a−3b+c<0
- a−b+c>0
- 4a−6b+9c>0
Plot the graph of y=(x−3)2+7
One or more options can be correct:
The condition for the roots of the quadratic equation f(x)=ax2+bx+c to be less than a real value x0 is/are
f(x0)>0
D≥0
f(x0)<0
x0>−b2a
- 134
- 9
- Infinity
- −134
- the graph is concave downward
- y− intercept =2
- vertex =(−2, −20)
- f(x)=0 has no real solutions
Pick the correct plot for the function y=x2−2x+6
What can be the shape of graph of y=2x2+bx+c where b, c∈ R?
Can't say
The range of the expression f(x)=3x2−12x+5 is
[−4, ∞)
None of these
[−7, ∞)
(−∞, −4]
What can be the shape of graph of \(y = 2 {x}^{2} + bx + c\) where \( b, c \in~ \mathbb R\)?
- a∈(2, 3)
- a∈(1, 2)
- a∈(2, ∞)
- a∈(1, ∞)
- 1 point.
- 2 points.
- 0 points.
A: The minimum value of 'y' for the expression y=2x2+4x+5 occur at x=______
B: The maximum value of expression −3x2+12x+5 is _______
−1, 17
−1, 27
2, 27
2, 17