JEE Main 2025 Maths Paper Discussion PDF

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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 ๐‘ฅโˆ’1 ๐‘ฆโˆ’2 ๐‘งโˆ’1 ๐‘ฅ+2 ๐‘ฆโˆ’2 ๐‘ง+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‘› 2๐‘›โˆ’1 2๐‘›+1 2๐‘›+3 2๐‘›+5 1 If ๐‘ ๐‘› = ฯƒ๐‘›๐‘Ÿ=0 ๐‘‡๐‘Ÿ = then find เท = 64 ๐‘Ÿ=1 ๐‘‡๐‘Ÿ JEE MAIN 2025 PAPER DISCUSSION 1 1 If ๐‘ฆ 2 ๐‘‘๐‘ฅ + โˆ’ ๐‘ฅ ๐‘‘๐‘ฆ = 0 and ๐‘ฅ 1 = 1 then find ๐‘ฅ ๐‘ฆ 2 JEE MAIN 2025 PAPER DISCUSSION โˆ’3๐‘Ž๐‘ฅ 2โˆ’2 ๐‘ฅ 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 ๐›ฅ๐‘ƒ๐‘„๐‘… is the point ๐›ผ, ๐›ฝ then 15 ๐›ผ โˆ’ ๐›ฝ 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œ‡ and ๐œŽ 2 denote the mean and variance of x the value of 64 ๐œ‡ + ๐œŽ 2. JEE MAIN 2025 PAPER DISCUSSION ๐‘Ž1 , ๐‘Ž2 ,... , ๐‘Ž๐‘› are in G.P. a1a5 = 28 a2 + a4 = 29 Find ๐‘Ž6 = ? JEE MAIN 2025 PAPER DISCUSSION 8 6 4 ๐‘“ ๐‘ฅ = 7 tan๐‘ฅ + 7 tan๐‘ฅ โˆ’ 3 tan๐‘ฅ โˆ’ 3 tan2 ๐‘ฅ ๐ผ1 = เถฑ๐‘“ ๐‘ฅ ๐‘‘๐‘ฅ, ๐ผ2 เถฑ๐‘ฅ๐‘“ ๐‘ฅ ๐‘‘๐‘ฅ 7I1+12I2 JEE MAIN 2025 PAPER DISCUSSION Let f(x) be a real differentiable function such that f(0) = 1 and ๐‘“ ๐‘ฅ ๐‘“ โ€ฒ ๐‘ฆ + ๐‘“ ๐‘ฆ ๐‘“ โ€ฒ ๐‘ฅ for all ๐‘ฅ, ๐‘ฆ โˆˆ ๐‘…. Then ฯƒ100๐‘›=1 log ๐‘’ ๐‘“ ๐‘› = JEE MAIN 2025 PAPER DISCUSSION The Foci of hyperbola are (1, 14) and (1, โ€“12) and passes through the point (1, 6) then its latus rectum is JEE MAIN 2025 PAPER DISCUSSION 5 11๐ถ ๐‘š 2๐‘Ÿ+1 เทŽ = , gcd ๐‘š ๐‘› = 1, 2๐‘Ÿ + 2 ๐‘› ๐‘›=0 mโ€“n=? JEE MAIN 2025 PAPER DISCUSSION ๐ด = แˆผ1,2,3,... , 10แˆฝ, ๐‘š ๐ต= , ๐‘› > ๐‘š, ๐‘š, ๐‘› โˆˆ ๐ด, gcd ๐‘š ๐‘› = 1 ๐‘› Then no. of elements in B = ? A 31 B 33 C 29 D 28 JEE MAIN 2025 PAPER DISCUSSION If ๐‘“ ๐‘ฅ = 16 sec โˆ’1 ๐‘ฅ 2 + cosec โˆ’1 ๐‘ฅ 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 ๐‘ฅ โˆ’ 2 3 + ๐‘ฆ 2 = 12 and parabola ๐‘ฆ 2 = 2 3๐‘ฅ. 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 itโ€™s radius is (a, b) then find (a + b). JEE MAIN 2025 PAPER DISCUSSION YOU

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