Sr. # | Questions | Answers Choice |
---|---|---|
1 | f(x) = 3x4 -2x2 + 7 is: | an even function an odd function an even and implicit function neither even nor a odd |
2 | f(x) = x3-x/x2+1 is : | an even function an odd function an even and implicit function neither even nor a odd |
3 | cos h2 x + sin h2 x | an even function an odd function an even and implicit function neither even nor a odd |
4 | f(x) = x3is: | an odd function an even function an implicit function a quadratic funtion |
5 | f(x) = sin x is: | an odd function an even function an implicit function an exponential function |
6 | A function f is said to be an even if f(-x) = | 0 1 f(x) -f(x) |
7 | xy= 2 is: | a constant function an identity function an improper function implicit function |
8 | A function of the form p(x)/Q(x) is called: | Rational function Logarithmic function Exponential function Hyperbolic function |
9 | A function in which the variable appears as exponent is called: | An identity function A logarithmic function an exponential function A rational function |
10 | Express the perimeter P of square as a function of its area A? | P = 4√A P =√A P = 2A P =π√A |
11 | if f(x) = x3 -3x2 +5x -1, then f(-√2)= | 7+7√2 3+3√2 -7-7√2 -3-3√2 |
12 | If the function y=2x -3, what is the preimage of 11? | 11 7 5 2 |
13 | For f(x) = x2, what is the value of f(a) +f (-a) in terms of a? | 3a2 2a2 2a -7a |
14 | For f(x) = x2 + px +1, if f(3) = 3 then P = | 3/7 -2/5 -7/5 -7/3 |
15 | The largest possible domain of the function: y=√(x ) is: |
(0 ,∞) 12 (3 , 12) ( 3 ,∞) |
16 | What is range of the function g (x) =|x-3|? | [0 ,∞ ) (0 ,∞) (-∞ ,3] [0,∞) |
17 | If x is an image of y under the function f. This can be written as | y = f(x) f(x) = 0 x = f(y) f(y) =0 |
18 | The value of x which is unchanged by the mapping in the function defined by f ; x⟶ x2 + 5x -5 for x> 0 is | 1 5 -5 -1 |
19 | Every relation, which can be represented by a linear equation in two variables, represents a | Relation Cartesian product Function Graph |
20 | ______________ invented a symbolic way to write the statement "y is a function of x" as y= f(x) | Leibniz Newton Euler None of these |
21 | If the domain of the function f: x⟶ 2x3+ 1 is {-1,2,3}, the range of the function is | {3,2,5} {1,3,9} {-1,-2,-3} {3,9,19} |
22 | The domain of the function x/x2 -4 is given by | R R + 2 [R - (<u>+</u>2) R-4 |
23 | The domain the function : f(x) = x2 is given by | R Set of all non-negative Real numbers R<sup>-1</sup> None of these |
24 | In the function f: A⟶B, the elements of a are called | Images Pre-images ranges Parameters |
25 | The domain of y =√(x^2-9) is | R (0 , +∞) (-∞ , -3 )∪ (3 , +∞) (0 ,∞) |
26 | If a variable y dependents on a variable x in such a way that each value of x determines exactly one value of y, then we say that | x is function of y y is a function of x y is independent variable x is real valued function |
27 | A function from A to B is denoted by | f: A→ B f: B → A f: → A :B f → A→ B |
28 | if the value of the sphere, v =4/3πr2, then the which of the following statement is true? | r is the function of v v is the function ofπ π is independent variable None of these |
29 | The locus of the centre of a circle which touches two given circles externally is: | a hyperbola an ellipse a circle a parabola |
30 | An ellipse slides between two lines at right angles to one another. The locus of its centre is : | a parabola an ellipse a circle a hyperbola |