Q108 | Evaluate ∫e^(6 logx)-e^(5 logx) / e^(4 logx )-e^(3 logx) dx | Integral of e power 6 logx
∫e^(5 log x) dx is equal to | Integral of e power 5 log x dx | Integration of e to the power 5 logx
|| Integration of 5^logx ||∫ 5^logxdx || 5^logx का समाकलन || By G.K.Sir || The Study Zone ||
Evaluate `int 5^(log _(e)x)dx`
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Integral e^5log x - e^4log x / e^3log x - e^2log x NCERT Integral Miscellaneous question 8
#Find integral ∫ (e^(6 log x) − e^( 5 log x)/(e^(4 log x)−e^(3 log x)) dx .
Q) The product of all solutions of the equation e^(5(log_e x)^2+3)=x^8,x0, is #jee2026aspirant #math
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Integral of e to the power log x | Inetgral of e^logx dx
#50 || Problem# 9 || Evaluate ∫ 〖𝒍𝒐𝒈𝒙 𝒅𝒙〗, in [4, 5.2] || taking 6 equal strips || Weddle’s rule ||
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integration of e power x | integration of log x | integration of logx | integration of root x
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Evaluate : ` int (e^(6log x)- e^(4logx))/(e^(3logx)- e^(log x))dx `
## Integral of (e^logx/x)dx ##