JEE Main 2025 Maths Paper Discussion PDF
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B.L. Parikh College of BBA Palanpur
2025
JEE
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This is a discussion of the JEE Main 2025 Maths Paper. It includes detailed solutions to various Mathematics questions from the JEE Main 2025 exam.
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Sub : Mathematics Attempt : 01 Date : 12th Jan 2024 Shift : 01 JEE MAIN 2025 PAPER DISCUSSION Mathematics JEE MAIN 2025 PAPER DISCUSSION A 5-letter word is to be made using any distinct 5 alphabets such that middle alphabet is M and letters should be in increasing order. ...
Sub : Mathematics Attempt : 01 Date : 12th Jan 2024 Shift : 01 JEE MAIN 2025 PAPER DISCUSSION Mathematics JEE MAIN 2025 PAPER DISCUSSION A 5-letter word is to be made using any distinct 5 alphabets such that middle alphabet is M and letters should be in increasing order. JEE MAIN 2025 PAPER DISCUSSION ๐ฅโ1 ๐ฆโ2 ๐งโ1 ๐ฅ+2 ๐ฆโ2 ๐ง+1 The shortest distance between the lines = = and = = is 2 3 4 7 8 2 88 A 1277 78 B 1277 66 C 1277 55 D 1277 JEE MAIN 2025 PAPER DISCUSSION Two balls are selected at random one by one without replacement from the bag containing 4 white and 6 black balls. If the probability that the first selected ball is black given that the second selected is also black, is m/n when gcd(m, n) = 1, then m+n=? JEE MAIN 2025 PAPER DISCUSSION ๐ 2๐โ1 2๐+1 2๐+3 2๐+5 1 If ๐ ๐ = ฯ๐๐=0 ๐๐ = then find เท = 64 ๐=1 ๐๐ JEE MAIN 2025 PAPER DISCUSSION 1 1 If ๐ฆ 2 ๐๐ฅ + โ ๐ฅ ๐๐ฆ = 0 and ๐ฅ 1 = 1 then find ๐ฅ ๐ฆ 2 JEE MAIN 2025 PAPER DISCUSSION โ3๐๐ฅ 2โ2 ๐ฅ n the n. Find 4m + 3n. JEE MAIN 2025 PAPER DISCUSSION Let the triangle PQR be the image of the triangle with vertices (1, 3), (3, 1) (2, 4) in the line x + 2y = 2. If the centroid ๐ฅ๐๐๐ is the point ๐ผ, ๐ฝ then 15 ๐ผ โ ๐ฝ is equation JEE MAIN 2025 PAPER DISCUSSION If A = {1, 2, 3}, find the number of non empty equivalence relation on set A A 4 B 5 C 6 D 7 JEE MAIN 2025 PAPER DISCUSSION A coin tossed three times. Let x denote number of times tail follows a head. If ๐ and ๐ 2 denote the mean and variance of x the value of 64 ๐ + ๐ 2. JEE MAIN 2025 PAPER DISCUSSION ๐1 , ๐2 ,... , ๐๐ are in G.P. a1a5 = 28 a2 + a4 = 29 Find ๐6 = ? JEE MAIN 2025 PAPER DISCUSSION 8 6 4 ๐ ๐ฅ = 7 tan๐ฅ + 7 tan๐ฅ โ 3 tan๐ฅ โ 3 tan2 ๐ฅ ๐ผ1 = เถฑ๐ ๐ฅ ๐๐ฅ, ๐ผ2 เถฑ๐ฅ๐ ๐ฅ ๐๐ฅ 7I1+12I2 JEE MAIN 2025 PAPER DISCUSSION Let f(x) be a real differentiable function such that f(0) = 1 and ๐ ๐ฅ ๐ โฒ ๐ฆ + ๐ ๐ฆ ๐ โฒ ๐ฅ for all ๐ฅ, ๐ฆ โ ๐ . Then ฯ100๐=1 log ๐ ๐ ๐ = JEE MAIN 2025 PAPER DISCUSSION The Foci of hyperbola are (1, 14) and (1, โ12) and passes through the point (1, 6) then its latus rectum is JEE MAIN 2025 PAPER DISCUSSION 5 11๐ถ ๐ 2๐+1 เท = , gcd ๐ ๐ = 1, 2๐ + 2 ๐ ๐=0 mโn=? JEE MAIN 2025 PAPER DISCUSSION ๐ด = แผ1,2,3,... , 10แฝ, ๐ ๐ต= , ๐ > ๐, ๐, ๐ โ ๐ด, gcd ๐ ๐ = 1 ๐ Then no. of elements in B = ? A 31 B 33 C 29 D 28 JEE MAIN 2025 PAPER DISCUSSION If ๐ ๐ฅ = 16 sec โ1 ๐ฅ 2 + cosec โ1 ๐ฅ 2 then the sum of max. and min. value of f(x) is JEE MAIN 2025 PAPER DISCUSSION 2 Area outside the parabola and inside the circle ๐ฅ โ 2 3 + ๐ฆ 2 = 12 and parabola ๐ฆ 2 = 2 3๐ฅ. JEE MAIN 2025 PAPER DISCUSSION Circle lie in the second quadrant with radius 2 and touching both coordinate areas. Another circle with centres (2, 6) exactly intersect the first circle at two points then range of itโs radius is (a, b) then find (a + b). JEE MAIN 2025 PAPER DISCUSSION YOU