Q) Let [𝑡] denote the greatest integer Then, the value of the integral ∫ ( 0 to 1 )   [−8𝑥^2+6𝑥−1]𝑑𝑥

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The value of integral from o to 1 [-8x^2 +6x -1]dx is equal to( [ . ] is greatest integer function) The value of integral from o to 1 [-8x^2 +6x -1]dx is equal to( [ . ] is greatest integer function)
Let [t] denote the greatest integer ≤ t. Then the value of 8. 1∫−1/2([2x]+|x|)dx Let [t] denote the greatest integer ≤ t. Then the value of 8. 1∫−1/2([2x]+|x|)dx
The integral int 0 to 1 1/7^[1/x] dx where [x] denotes the greatest integer function The integral int 0 to 1 1/7^[1/x] dx where [x] denotes the greatest integer function
Q) Let [⋅] denote the greatest integer function.If ∫_0^(𝑒^3 ) [1/𝑒^(𝑥−1) ]𝑑𝑥=𝛼−log_𝑒 2, then 𝛼^3 is Q) Let [⋅] denote the greatest integer function.If ∫_0^(𝑒^3 ) [1/𝑒^(𝑥−1) ]𝑑𝑥=𝛼−log_𝑒 2, then 𝛼^3 is
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 [t] denotes the greatest integer ≤𝑡, then the value of (3(𝑒−1))/𝑒 ∫_1^2 𝑥^2 𝑒^([𝑥]+[𝑥^3 ] ) 𝑑𝑥
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 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
Definite Integral of greatest integer (x) w.r.t. x from 0 to 2 - Integration - Class12 Mathematics Definite Integral of greatest integer (x) w.r.t. x from 0 to 2 - Integration - Class12 Mathematics
Definite integral of greatest Integer Function ( Part 122) Definite integral of greatest Integer Function ( Part 122)