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Students you know that these Guess Paper 2024 of Class 11 Math are helpful so don’t ignore them to read and find out answers from your textbook or Math key book of the 1st year where you are comfortable learning.
1st Year Class 11 Mathematics Chapter Wise Notes
- Chapter 1 Number Systems
- Chapter 2 Sets Functions and Groups
- Chapter 3 Matrices and Determinants
- Chapter 4 Quadratic Equation
- Chapter 5 Partial Fractions
- Chapter 6 Sequences and Series
- Chapter 7 Permutations Combination and Probability
- Chapter 8 Mathematical Induction and Binomial Theorem
- Chapter 9 Fundamentals of Trigonometry
- Chapter 10 Trigonometric Identities
- Chapter 11 Trigonometric Functions and Their Graphs
- Chapter 12 Application of Trigonometry
- Chapter 13 Inverse Trigonometric Functions
- Chapter 14 Solutions of Trigonometric Equations
Many Students also searching for the 11th Class Math Chapter Wise Notes but unfortunately, here you will see all chapters of Math’s important short as well as long questions but chapter wise notes we will upload in the coming days.
Students these guess papers of Math class 11 for Punjab boards:
- 1st Year Math Guess Paper 2024 Lahore Board
- 1st Year Math Guess Paper 2024 Gujranwala Board
- 1st Year Math Guess Paper 2024 Bahawalpur Board
- 1st Year Math Guess Paper 2024 D.G.Khan Board
- 1st Year Math Guess Paper 2024 Faisalabad Board
- 1st Year Math Guess Paper 2024 Multan Board
- 1st Year Math Guess Paper 2024 Rawalpindi Board
- 1st Year Math Guess Paper 2024 Sargodha Board
1st Year Math Guess Paper 2024
| Post Topic | Guess Paper 2024 |
| Book Code | Math |
| Class | 11th Class |
| Chapter/Full | Full Book |
| Boards | Punjab Boards: Lahore Board, Gujranwala Board, Bahawalpur Board, D.G.Khan Board, Faisalabad Board, Multan Board, Rawalpindi Board, Sargodha Board |
Class 11 Math (Mathematics) Guess Paper 2024 Punjab Board
Math class 11 important short questions
- Define proper rational fraction.
- Write partial fractions for the unknown constants. 4×2+8 x2+2×2+9 without finding a com
- If an-3=2n-5, find the nth term of the sequence
- If are in AP a 2ac a+c
- Insert four real geometric means between 3 and 96
- 5 is the HM. between 2 and b.
- Find the value of b WiFind the 5th term of the G.P. 3, 6, 12,
- In how many ways can 4 keys be arranged on a circular key ring?
- Explain the terms sample space and event.
- Prove the formula 1+5 + 9 +–
- 1) for n = 1.2
- +(4n-3)= n (2n-
- By means of the binomial theorem, calculate (0.97)3
- Expand (4-3x) up to 4 terms given that expansion is valid.
- Factorize 9a2 + 16b2
- Prove that z, + Z2 = Z, + Z2 VZ,,Z2 = C
- Show that (z-z) is real number.
- Show whether a set of rational numbers is a group under multiplication.
- If a, and b are elements of a group G, then show that (ab)1 = b1a1.
- Construct a truth table of (pp) v (p->q) vii Define the diagonal matrix. Give example.
- Solve for matrix X, 3x – 2A B if A 2 -3 1] B = =
- Find the value of x if-1 3 4 =-30 X’ 1 01 26.
- The sum of a positive number and its reciprocal is the Find number.
- Solve by quadratic formula (x – b) (x – a) + (x – b)(x – c) + (x – c)(x – a) = 0
- Prove that x3 + y3 = (x + y)(x + ∞ y)(x + ∞ 2y)
- Convert 75°6’30” into radian.
- Verify that 2 sin 45° + cos ec45°
- Prove that cot29 2cose
- Prove that cost sing cos 8 sin 8° tan 37°
- 1+tana tan2a = sec 2a
- Express cos 70- cose as a product.
- Find the period of 3 cos-X
- In the right triangle ABC, a = 37°20′, a = 243, y=90°. Find ‘B’ and c.
- Find area of AABC in which a = 18, b = 24, c = 30
- Show that y2 = s tan (with usual notations)
- Find the value of cos2
- Find the solutions of the equation which lies in [0, 2π]; secX = 2
- Find the solutions of equation sin x [0,2]
- Check the closure property w.r.t. “x” on (-1, 1
- Simplify the complex numbers (5, -4) (-3, 2)
- Find the multiplicative inverse of a complex number (√2,-√5)
- Write the descriptive and tabular form of {X/XEPAX<12}
- Verify the commutative property of union and intersection for sets A = {1,2,3,4,5), B = {4,6,8,10}
- Write inverse and contrapositive of the condition -p→x+3 1 y 1
- Find x and y if -3 3y-4 -3 2x
- If A and B are non-singular matrices, then show that AB) BA
- Show that B y+a 1=0 Y a+B 1
- Solve the equation x2- 7x+ 10 = 0 by factorization. xi Reduce 2×4 – 3×3 – x2 – 3x + 2 = 0 into quadratic form.
- Find four fourth roots of unity.
- Define conditional equation. Give one example.
- Write only the partial fractional form of x2 (x2+1)2(x-1).
- Write first two terms of sequence in which a = (-1)” n2 iv How many terms are in A.P in which a1 = 11; an = 68; V d = 3
- Find the 11th term of G.P; 1+ 1, 2, 2(1-i), – vi If ‘5’ is H.M. between 2 and b, then find/b
- Write the formula into factorial form.
- Show that “P, n.”-P-1
- Use mathematical induction to prove that 1+3+5+…. +(2n-1)= n2 is true for n = 1 and n = 2.
- Find a middle term in the expansion of
- Expand (1-x)/2 up to 3 terms. 2% X + 2 x2 12
- Find r, when = 5 cm, 0= radians. 2
- Verify that sin 60° cos 30°- cos 60° sin 30° = sin 30°
- Prove that cos4 – sin4 = cos2 8-sin2@ iv Without using the tables, find the value of tan
- Prove that tan
- Prove that cos 20+ cos 100° + cos 40° = 0
- Find the period of cosecX4
- At the top of a cliff 80 m high, the angle of depression of a boat is 12°.
- How far is the boat from the cliff?
- Find the measure of the greatest angle, if the sides of a triangle are 16, 20, 33 X
- Find the area of a triangle ABC, when b = 36°41′, a 45°17′
- Show that sin(2 cos1x)=2x√1-x2
- Solve sin x + cos x = 0 25.4, y =
- Find the solution of sin x==2
- √3 in (0, 2)
- Simplify (2, 6), (3, 7)
- Find the multiplicative inverse of Z=(√2,-√5)
- Show that Z2 = ZZ; VZEC
- Write down the power set of {9, 11}
- Let A = {1, 2, 3, 4, 5} and B = {4, 5, 6, … 10}. Find A-B and B-A
- Let ‘G’ be a group and a, b = G, then prove that ab=acb=c [x+3 1 2
- Find x and y if = -3 3y-4 2 3
- Show that X
- define the rank of the matrix.
- Find three cube roots of unity.
- Show that ‘x2’ is a factor of x4 – 13×2 +136
- Discuss the nature of roots of x2+ 2x + 3 = 0
- Define conditional equation. 7x+25
- Resolve (x+3)(x+4)
- into partial fractions.
- If an-3 2n-5, find the nth term of the sequence.
- How many terms of the series -7 + (-5)+(-3) + amount to 65?
- Find the 5th term of the G.P.: 3, 6, 12,…….
- Find the sum of the infinite geometric 1 1 1 +-+-+ 48
- If the numbers mnumbers sequence, find k. Are in harmonic 2k +1 4k-1
- Write n(n-1) (n-2)…. (nr + 1) in the factorial form. ix Find the value of n, when “C5” C4
- Use mathematical induction to prove the formula: 2 + 4 +6+…..+2nn (n + 1) for n = 2 and n = 3.
- Expand (1-x)1⁄2 up to 3 terms, taking the values of x such that the expansion is valid.
- Write the formula for middle term in the expansion of (a + x)”; when n is an odd positive integer.
- 1-sine 1+sine
- Prove the identity = sece-tane where ‘e’ is
- not an odd multiple of
- terminal arm of angle is not in III
- Find the value of cos ec20-sec 20 cos ec20+ sec 20
- Find ” when = 65°20′, r = 18 mm0
- Prove without using table/calculator that sin 19° cos 11° + sin 71° sin 11° =
- Prove the identity 1 + tan a tan 2 a = sec 2 a
- Prove that cos 330° sin 600° + cos 120° sin 150° = -1
- Find the period of tan
- Write any two laws of tangents.
- Prove that R = X abc 4A
- Find the smallest angle of triangle ABC when b = 3.24, c = 35.06
- Without using table/calculator, fine cot (-1)
- Solve sin cos =
- Find the value of ‘e’ satisfying the equation 2 sin @ + cos2
Math Class 11 important Long questions
Students we can not write the mathematical instructions on this website properly so don’t worry We will try to mention questions in numbers or other ways so that you can easily understand still we are still unavailable for the Mathematics Long questions but in the coming days, we will try to upload long questions if when we have spare time otherwise you can read from your 1st year mathematics book.
Conclusion
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