JEE ADVANCED 2018 Paper-2 Maths Q7 Numeric Ans 2 Definite Integration Shubham Jhanwar

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JEE Advanced 2018 | Paper - 2 | Complete Solution JEE Advanced 2018 | Paper - 2 | Complete Solution
JEE Advanced 2018 | PAPER - 2 | Complete solution JEE Advanced 2018 | PAPER - 2 | Complete solution
Q) The number of integral terms in the expansion of ( 5^1/2 + 7^1/8 )^1016 #jee #maths #jee2026 Q) The number of integral terms in the expansion of ( 5^1/2 + 7^1/8 )^1016 #jee #maths #jee2026
Q) If for some 𝛼,𝛽;𝛼≤𝛽, 𝛼+𝛽=8 and sec^2 (tan^(−1) 𝛼)+cos^2 (cot^(−1) 𝛽)=36, then 𝛼^2+𝛽 i Q) If for some 𝛼,𝛽;𝛼≤𝛽, 𝛼+𝛽=8 and sec^2 (tan^(−1) 𝛼)+cos^2 (cot^(−1) 𝛽)=36, then 𝛼^2+𝛽 i
Q) Let 𝑃=[ (√3/2 1/2 −1/2 √3/2)],𝐴=[ (1 1 0 1)] and 𝑄=𝑃𝐴𝑃^𝑇. If P^T Q^2007 P=[ (a b c d)], Q) Let 𝑃=[ (√3/2 1/2 −1/2 √3/2)],𝐴=[ (1 1 0 1)] and 𝑄=𝑃𝐴𝑃^𝑇. If P^T Q^2007 P=[ (a b c d)],
Q) If A=1/5!6!7! [(5! 6! 7! 6! 7! 8! 7! 8! 9!)], then |adj(adj(2A))| is equal to #jee2026 #maths Q) If A=1/5!6!7! [(5! 6! 7! 6! 7! 8! 7! 8! 9!)], then |adj(adj(2A))| is equal to #jee2026 #maths
The number of solutions of the equation sin x = 𝑐𝑜s^2 𝑥 in the interval (0,10) is jee main p The number of solutions of the equation sin x = 𝑐𝑜s^2 𝑥 in the interval (0,10) is jee main p
JEE Advanced 2018 Mathematics Solution Q.1 (Paper-2) JEE Advanced 2018 Mathematics Solution Q.1 (Paper-2)