2nd Year Maths Guess Paper

Important Multiple Choice Questions (MCQs), Short Questions, and Long Questions as a form of 2nd Year Maths Guess Paper written by Professor Mr. Feroz Qadir Suib. These notes are very helpful in the preparation of Mathematics for the students of the intermediate and these are according to the paper patterns of all Punjab boards.

Summary and Contents:
Topics which are discussed in the notes are given below:
  • Here are the detailed 2nd Year Maths Guess Paper to help you prepare for your exams.
  • If f(–x) = –f (x) for every number x in the domain of f, then f is: a. linear function b. periodic function c. odd function d. even function
  • If f(–x) = f(x), then f(x) is called: a. even function b. odd function c. parametric function d. inverse function
  • If f(x) = x³ – 2x² + 4x – 1, then f(–2):   a. 14   b. –14   c. –25  d. 25 
  • If x = at2 and y = 2at are equations of a curve then "t" is called: a. variable b. constant c. parameter d. coefficeint
  • Domain of f (x) = x² + 1. a. R b. R – { 1 } c. R – { –1 } d.
  • The linear function f(x) = ax + b becomes constant if: a. a = 10, b = 0 b. a = 1, b = 0 c. x = 1, b = 0 d. x = 10, b = 0
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  • If f(x) = x³ + x, then f(x) is: a. Constant function b. Even function c. Odd function d. Implicit function
  • If f(x) = sin x then f'(0) = _______. a. 1 b. 2 c. –1 d. –2
  • If f'(c) = 0, then f has relative maximum at x = c if: a. f"(c) > 0 b. f"(c) < 0 c. f"(c) = 0 d. f"(c) > 0
  • Both relative maximum and relative minimum are called in general: a. greatest value b. least value c. relative extrema d. maxima 
  • The centroid of a triangle divides each median in the ratio: a. 2:1 b. 1:2 c. 3:1 d. 1:3
  • Which one is equation of straigt line perpendicular to x-axis?   a. x = k    b. y = k    c. x + y = k   d. x – y = k
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  • Define function with examples.
  • What is polynomial function?
  • Describe parametric function with example.
  • Define odd function?
  • What is an even function?
  • Define left hand limit.
  • Define right hand limit.
  • Define rational function with example.
  • Define explicit function.
  • Prove that Lim x→0 √x+a-√a 1 2√a =
  • Define implicit function.
  • Evaluate Lim √x-√2 x 2 x-2
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  • Determine whether the function f(x) = x³-x x²+1 is even or odd.
  • Evaluate Lim x→0 secx-coS X X
  • Express area A of a circle as a function of its circumference.
  • Express perimeter P of a square as a function of its side x.
  • State the sandwich theorem.
  • Define continuity of a function f (x) at x = a.
  • A stone falls from a height of 60m on the ground, the height h after x second is approximately given by h(x) = 40 – 10x².
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  • (i) What the the height of the stone when (a) x = 1 sec (b) x = 1.5 sec (c) x = 1.7sec (ii) When does the stone strike the ground?
  • Find the lengths of the sides of a variable rectangle having area 36cm² when its perimeter is minimum.
  • Find the dimensions of a rectangle of largest area having perimeter 120 cm. 
  • Describe the location in the plane of the point P(x,y)for which
  • Write down an equation of the line which cuts x–axis at (2,0) and y–axis at (0, –4)
  • Check whether the points A (5,8) lies above or below the line 2x – 3y + 6 = 0.
  • y-intercept - 7 & slope - 5
  • Find the equation of the line passing through (–5, –3) and (9, –1).
  • By means of slope show the points lie on the same line A(-1, -3) B(1, 5), C(2, 9)

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