0% 4324 Welcome to MTH 102 practice questions and answers Time elapse Created on May 02, 2023 By Jgalore’s International Company MTH 102 Practice Questions and Answers MTH 102 Practice Questions and Answers Bio Data Form 1 / 40 1) What is the floor of -9 ? a. 9 b. -9 c. 1/9 d. 9.0 2 / 40 2) What is the ceiling of -9.5 ? a. -9.5 b. 10 c. -10 d. -9 3 / 40 3) Find the third  derivative of x^9 a. 72x ^7 b. 9x ^8 c. 504x ^ 6 d. 3024x ^ 5 4 / 40 4) Lim [(x^2 -2)(x^2 +1)] as x approaches zero is equal to __ a. 1 b. 2 c. -2 d. -1 5 / 40 5) Find the derivative of the functionf(x) = cot(x) a. -tan x b. -cosec^2 (x) c. tan^2 (x) d. -sec^2 (x) 6 / 40 6) Every_____has it’s co-domain equals the range a. one-one mapping b. onto-mapping c. constant mapping d. identify mapping 7 / 40 7) A______of a function f is a point x=x0 at which f’(x0)=0 a. Fixed point b. stationary point c. functional point d. continuity point 8 / 40 8) A/An _____is a Variable which may assume any value assigned to it.It’s sometimes called the predictor variable a. Dependent variable b. independent variable c. constant variable d. functional variable 9 / 40 9) A mapping is ______if different elements in the domain have different elements in the co-domain a. one-one mapping b. onto mapping c. constant mapping d. identify mapping 10 / 40 10) What is the ceiling of 0.4 ? a. 0.4 b. -0.4 c. 0 d. 1 11 / 40 11) Find the third  derivative of the function f(x) =x^3 a. X^3 b. 3x ^2 c. 6 d. 6x 12 / 40 12) Find the integral of [2/x]dx a. In X +c b. 2in X +c c. 2in X +1 +c d. 4in X +c 13 / 40 13) Let f(x) = x^2. Find the value of b such that the average rate of change of f(x) from 1 to b equals the instantaneous rate of change of f(x) at t=2 a. 1 b. 3 c. 2 d. 0 14 / 40 14) _____is any rule which associates two set of items a. Function b. Mapping c. Polynomial d. Variable 15 / 40 15) Integration of e^x gives ______ a. e^x b. e c. e^-x d. Inx 16 / 40 16) Solve for X if 5^(x+1)=9 a. 0.36 b. 5 c. 0.73 d. 3 17 / 40 17) If f(x) = x^2 and a=3find Lim [f(x) -f(a)] / [x-a] as x approaches zero a. 1 b. 3 c. 1/2 d. 5 18 / 40 18) A _____is a quantity which may take different values in mathematical operations a. Variables b. string c. constant d. function 19 / 40 19) Lim 5x + 9 as x approaches 1 is equal to _____ a. 14 b. 4 c. 5 d. 9 20 / 40 20) Solve for X if 4^X=7 a. 1 b. 1.4 c. 0 d. 0.4 21 / 40 21) Differentiate  y = [ 4x -3] ^5 a. 5 (4x-3) ^4 b. 12( 4x-3) ^4 c. 9 (4x-3) ^4 d. 20(4x-3) ^4 22 / 40 22) A point where a function is not defined is called a _____points of the function a. Monotone points b. increasing point c. minimal point d. singular point 23 / 40 23) sin (A+B) + sin (A-B) is also equal to ____ a. 2sinA cosB b. 2cosA sinB c. 2cosA cosB d. 2sinA sinB 24 / 40 24) Given f(x)= (3x +1) / (x-2), find f(0) a. -1/2 b. 1/2 c. -2/3 d. 1/4 25 / 40 25) cos(A-B) -cos(A+B) is also equal to ___ a. 2sinA cosB b. 2cosA sinB c. 2cosA cosB d. 2sinA sinB 26 / 40 26) Lim (x^2 +7x)/(x) as x approaches zero is equal to _____ a. 0 b. 7 c. 1 d. -7 27 / 40 27) Lim SinX/X as X approaches Zero is equal to ____ a. 1 b. 0 c. Sin X d. none of the above 28 / 40 28) Let f be  continuous on a closed interval [a,b] and differentiable in [a,b]. Then there exists at least a point C in [a,b] such that [f(b)-f(a)] / [b-a] = f’(c)The theorem above satisfies _____ a. Mean value theorem b. Extreme value theorem c. Rolles theorem d. none of the above 29 / 40 29) Lim (x^3 +27)/(x+3) as x approaches 3 is equal to _____ a. 3 b. 9 c. 27 d. 6 30 / 40 30) Find the derivatives of the the functionf(x)= x[x^2 + 2(x)] a. X^3 +4x b. 3x^2 + 2x c. X ^3 + 2x d. 3x^2 + 4x 31 / 40 31) The set of all the elements in the co-domain that are images of objects in the domain is referred to as______ a. Mapping b. Range c. Function d. Relation 32 / 40 32) Differentiate [5x^2][6/x] a. 60 b. 20 c. 40 d. 30 33 / 40 33) Given that f(x) = (3X +1) / (x-2) , find f(-1) a. 2/3 b. 1/2 c. 1/3 d. 3/2 34 / 40 34) A mapping where every element in the domain is mapped to a single element in the co-domain is referred to as ______ a. one-one mapping b. onto-mapping c. constant mapping d. identity mapping 35 / 40 35) f(x) = a0 is a ____ a. Linear function b. constant function c. polynomial function d. trigonometric function 36 / 40 36) if a function is continuous on a closed and bounded interval [a,b] ,then the function attains a maximum and a minimum value on [a,b].This theorem satisfies _____ a. Mean value theorem b. Extreme value theorem c. Rolles theorem d. none of the above 37 / 40 37) What is the floor of 9.99 ? a. 9 b. 10 c. -9 d. -10 38 / 40 38) Consider a set A defines as A=(a,b,c,d,e). If f maps A to A such that f(a)=a ,f(b)=b ,f(c)=c, f(d)=d and f(e)=e, then the mapping is _______ a. one-one mapping b. onto-mapping c. constant mapping d. identity mapping 39 / 40 39) Sinh ^-1 is a _______function a. hyperbolic b. inverse hyperbolic c. Exponential d. inverse exponential 40 / 40 40) A function f is said to be a/an _____function if f(-x)=f(x) for all x in the domain of f. a. odd b. even c. absolute value d. constant Your score is LinkedIn Facebook Twitter VKontakte 0% Restart quiz
Welcome to MTH 102 practice questions and answers
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MTH 102 Practice Questions and Answers
Bio Data Form
1 / 40
1) What is the floor of -9 ?
2 / 40
2) What is the ceiling of -9.5 ?
3 / 40
3) Find the third  derivative of x^9
4 / 40
4) Lim [(x^2 -2)(x^2 +1)] as x approaches zero is equal to __
5 / 40
5) Find the derivative of the function
f(x) = cot(x)
6 / 40
6) Every_____has it’s co-domain equals the range
7 / 40
7) A______of a function f is a point x=x0 at which f’(x0)=0
8 / 40
8) A/An _____is a Variable which may assume any value assigned to it.It’s sometimes called the predictor variable
9 / 40
9) A mapping is ______if different elements in the domain have different elements in the co-domain
10 / 40
10) What is the ceiling of 0.4 ?
11 / 40
11) Find the third  derivative of the function f(x) =x^3
12 / 40
12) Find the integral of [2/x]dx
13 / 40
13) Let f(x) = x^2. Find the value of b such that the average rate of change of f(x) from 1 to b equals the instantaneous rate of change of f(x) at t=2
14 / 40
14) _____is any rule which associates two set of items
15 / 40
15) Integration of e^x gives ______
16 / 40
16) Solve for X if 5^(x+1)=9
17 / 40
17) If f(x) = x^2 and a=3
find Lim [f(x) -f(a)] / [x-a] as x approaches zero
18 / 40
18) A _____is a quantity which may take different values in mathematical operations
19 / 40
19) Lim 5x + 9 as x approaches 1 is equal to _____
20 / 40
20) Solve for X if 4^X=7
21 / 40
21) Differentiate  y = [ 4x -3] ^5
22 / 40
22) A point where a function is not defined is called a _____points of the function
23 / 40
23) sin (A+B) + sin (A-B) is also equal to ____
24 / 40
24) Given f(x)= (3x +1) / (x-2), find f(0)
25 / 40
25) cos(A-B) -cos(A+B) is also equal to ___
26 / 40
26) Lim (x^2 +7x)/(x) as x approaches zero is equal to _____
27 / 40
27) Lim SinX/X as X approaches Zero is equal to ____
28 / 40
28) Let f be  continuous on a closed interval [a,b] and differentiable in [a,b]. Then there exists at least a point C in [a,b] such that [f(b)-f(a)] / [b-a] = f’(c)
The theorem above satisfies _____
29 / 40
29) Lim (x^3 +27)/(x+3) as x approaches 3 is equal to _____
30 / 40
30) Find the derivatives of the the function
f(x)= x[x^2 + 2(x)]
31 / 40
31) The set of all the elements in the co-domain that are images of objects in the domain is referred to as______
32 / 40
32) Differentiate [5x^2][6/x]
33 / 40
33) Given that f(x) = (3X +1) / (x-2) , find f(-1)
34 / 40
34) A mapping where every element in the domain is mapped to a single element in the co-domain is referred to as ______
35 / 40
35) f(x) = a0 is a ____
36 / 40
36) if a function is continuous on a closed and bounded interval [a,b] ,then the function attains a maximum and a minimum value on [a,b].This theorem satisfies _____
37 / 40
37) What is the floor of 9.99 ?
38 / 40
38) Consider a set A defines as A=(a,b,c,d,e). If f maps A to A such that f(a)=a ,f(b)=b ,f(c)=c, f(d)=d and f(e)=e, then the mapping is _______
39 / 40
39) Sinh ^-1 is a _______function
40 / 40
40) A function f is said to be a/an _____function if f(-x)=f(x) for all x in the domain of f.
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