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Q2) If Integration ∫ (1/3)^3 |log_𝑒 𝑥|𝑑𝑥=𝑚/𝑛 log_𝑒 (𝑛^2/𝑒) where 𝑚 and 𝑛 are coprime natural numb
🔥 SSC MTS 2025 | English (Top Cloze Test Class - 10) 🎯 Target: 75/75 | By Sanjeev Thakur Sir
Q) Let Integration ∫ 𝛼^(log_𝑒 4) dx/√(e^x−1)=𝜋/6. Then e^𝛼 and e^(−𝛼) are roots of the equation
Day 11 | Started Di with Full Confidence But Balancing College & CAT Prep Is Tough | Cat Prep
Q) The value of 𝛼 for which 4𝛼 integration ∫ ( - 1 to 2 ) 𝑒^(−𝛼|𝑥|) 𝑑𝑥=5, is #jee #maths #jeeproblem
Q2) If Integration ∫ (1/3)^3 |log_𝑒 𝑥|𝑑𝑥=𝑚/𝑛 log_𝑒 (𝑛^2/𝑒) where 𝑚 and 𝑛 are coprime natural numb
Q) Let 𝑆={x:x∈ℝ(√3+√2 )^(x^2−4)+(√3−√2 )^(x^2−4)=10}. Then 𝑛( S) is equal to is : #jee2026 #maths
Q) Integration ∫ ( 0 to 20𝜋) (|sin𝑥|+|cos𝑥|)^2 𝑑𝑥 is equal to#maths #jee #jeeproblems #calculus
Q2) If Integration ∫ sin^2 x/ 1+2^x dx #jee#maths #jeeproblems #jeeadvanced #jeepreparation
Q) Let I(x)= Integration ∫ dx/((x−11)^(11/13) (x+15)^(15/13) ). I(37)−I(24)=1/4 (1/^(1/13) −1/^(1/13
![Q) If the integral ∫ ( 0 to 10 ) ([sin2𝜋𝑥])/𝑒^(𝑥−[𝑥]) 𝑑𝑥=𝛼𝑒^(−1)+𝛽𝑒^(−1/2)+𝛾, where 𝛼,𝛽,𝛾 #jee](/vi/OozT8hSKiMw/mqdefault.jpg)
Q) If the integral ∫ ( 0 to 10 ) ([sin2𝜋𝑥])/𝑒^(𝑥−[𝑥]) 𝑑𝑥=𝛼𝑒^(−1)+𝛽𝑒^(−1/2)+𝛾, where 𝛼,𝛽,𝛾 #jee
Q) Integration ∫ { (−𝑒)^(−1/𝑒) } |ln|𝑥||𝑑𝑥 equals #jee #jeeproblems #maths #jeepreparation #jee
Q) The value of the integral 12 ∫ ( 0 to 3 ) | x^2 - 3x + 2 | dx #jeeproblems #maths #jee #jeemains
Q) The value of the integral (1/2) to 2 (t an^(−1) x)/𝑥 𝑑𝑥 is equal to #jee2026 #maths #jeemains
Q) The value of the integral 12 ∫ ( 0 to 3 ) | x^2 - 3x + 2 | dx #jeeproblems #maths #jee #jeemains
Q) Integration ∫( 0^1 1/(5+2𝑥−2𝑥^2 )(1+𝑒^((2−4𝑥)) ) 𝑑𝑥=1/𝛼 log_𝑒 ((𝛼+1)/𝛽) 𝛼,𝛽0, then 𝛼^4−𝛽^
Q) If the set of all 𝑎∈𝐑, for which the equation 2𝑥^2+(𝑎−5)𝑥+15=3𝑎 has no real root, is the interval
Q) The value of lim(𝑛→∞) (∑129_(𝑘=1)^𝑛 (𝑘^3+6𝑘^2+11𝑘+5)/((𝑘+3)!)) is #jee #maths #jeemains #jee2026
Q) Let y = y(x) be the solution of the differential equation dy/dx + 3(tan²x)y + 3y = sec²x, y(0) =
![Q) Let [𝑡] denote the greatest integer function. If ∫_0^2.4 [𝑥^2 ]𝑑𝑥=𝛼+𝛽√2+𝛾√3+𝛿√5, then 𝛼+𝛽+𝛾+𝛿](/vi/t3SzKhlIDd0/mqdefault.jpg)
Q) Let [𝑡] denote the greatest integer function. If ∫_0^2.4 [𝑥^2 ]𝑑𝑥=𝛼+𝛽√2+𝛾√3+𝛿√5, then 𝛼+𝛽+𝛾+𝛿
JEE MAIN PYQ 2025 ( 02 April - shift 2 ) || Relation and Function PYQ || IIT JEE Class12 #jee2026
![Q) If the range of the function 𝑓(𝑥)=(5−𝑥)/(𝑥^2−3𝑥+2),𝑥≠1,2, is (−∞,𝛼]∪[𝛽,∞), then 𝛼^2+𝛽^2 #maths](/vi/1452o_wQWcc/mqdefault.jpg)
Q) If the range of the function 𝑓(𝑥)=(5−𝑥)/(𝑥^2−3𝑥+2),𝑥≠1,2, is (−∞,𝛼]∪[𝛽,∞), then 𝛼^2+𝛽^2 #maths
Q) If Integration ∫ ( 0 to 1 ) 1/(√(3+𝑥)+√(1+𝑥)) 𝑑𝑥=𝑎+𝑏√2+𝑐√3, then 2a+3b−4c is equal to #jee
Q) If the value of the integral ∫_(−1)^1 cos𝛼𝑥/(1+3^𝑥 ) 𝑑𝑥 is 2/𝜋. Then, a value of 𝛼 #jee #maths
![Q) If [t] denotes the greatest integer ≤𝑡, then the value of (3(𝑒−1))/𝑒 ∫_1^2 𝑥^2 𝑒^([𝑥]+[𝑥^3 ] ) 𝑑𝑥](/vi/eWgyciCNHXs/mqdefault.jpg)
Q) If [t] denotes the greatest integer ≤𝑡, then the value of (3(𝑒−1))/𝑒 ∫_1^2 𝑥^2 𝑒^([𝑥]+[𝑥^3 ] ) 𝑑𝑥
Q) If Integration ∫ (𝜋/6)^(𝜋/3) √(1−sin2𝑥) 𝑑𝑥=𝛼+𝛽√2+𝛾√3, where 𝛼,𝛽 and 𝛾 are rational numbers,
Q) The minimum value of the function 𝑓(𝑥)= Integration ∫ ( 0 to 2 ) 𝑒^(|𝑥−𝑡|) 𝑑𝑡 is #jee #maths #jee
Q) Let the domain of the function 𝑓(𝑥)=log_2 log_4 log_6 (3+4𝑥−𝑥^2 ) be (𝑎,𝑏). If ∫ 0 to (𝑏−𝑎) [𝑥^2
Q) f(t)= integration ∫ ( 0^𝜋 ) 2xdx/(1−cos^2 tsin^2 x) then the value of ∫_0^(𝜋/2) (𝜋^2 𝑑𝑡)/(𝑓(𝑡))