Plotting
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Q.
Graph of f(x) is given. Draw the graph of f−1(x)
Q. Equation of the line passing through the point (2, 3) and having slope
3 in its symmetric form is:
Q. Locus of the point whose sum of distances from the origin and the x− axis is 4 units is
- x2=8(2−y), y≥0
- x2=8(2+y), y≥0
- x2=8(2+y), y<0
- x2=8(2−y), y<0
Q.
What can be the shape of graph of y=2x2+bx+cb, cϵ R
Can't say
Q.
How will the graph of y = f(x−1) look if the graph of y = f(x) looks like
Q.
If the graph of a x2 + bx + c is given as
Then the graph of a (x−h)2 + b (x−h)2 + c = 0
Where h > 0, will be
Q.
Which of the following is the graph of y = |x|
Q.
How does the graph of f(2x) look like if the graph of f(x) is
Q.
The number of roots of the equation x + 2tanx = π2 in the interval [0, 2π]
1
3
infinite
2
Q. Sketch the graphs of the following trigonometric functions:
(i)
(ii)
(iii) h(x) = cos2 2x
(iv)
(v) ψ(x) = cos 3x
(vi)
(vii) f(x) = cos π x
(viii) g(x) = cos 2π x
(i)
(ii)
(iii) h(x) = cos2 2x
(iv)
(v) ψ(x) = cos 3x
(vi)
(vii) f(x) = cos π x
(viii) g(x) = cos 2π x