how did you get -ln(A-T)=kt + C ? I'm not understanding where the negative came from...the integral of 1/A-T is ln(A-T) and the integral of k is kt...where is the negative coming from?
how did you get -ln(A-T)=kt + C ? I'm not understanding where the negative came from...the integral of 1/A-T is ln(A-T) and the integral of k is kt...where is the negative coming from?
how did you get -ln(A-T)=kt + C ? I'm not understanding where the negative came from...the integral of 1/A-T is ln(A-T) and the integral of k is kt...where is the negative coming from?
how did you get -ln(A-T)=kt + C ? I'm not understanding where the negative came from...the integral of 1/A-T is ln(A-T) and the integral of k is kt...where is the negative coming from?
With differentiation, one of the major concepts of calculus. Integration involves the calculation of an integral, which is useful to find many quantities such as areas, volumes, and displacement.
Expert Solution
Step 1: Doubt clearance for -ln(A-T)
Here the intergrand is
which is integrated with respect to T. Here the coefficient of T is (-1) in the denominator, so we multiply (-1) with ln(A-T) thereby getting -ln(A-T).