CalculusSuperchallenge ShareCalculus · Superchallenge problemFind ddx∫x2x3ln (1+t2) dt\displaystyle\frac{d}{dx}\int_{x^2}^{x^3}\ln\!\big(1+t^2\big)\,dtdxd∫x2x3ln(1+t2)dt.A3x2ln(1+x6)−2xln(1+x5)3x^{2}\ln(1+x^{6})-2x\ln(1+x^{5})3x2ln(1+x6)−2xln(1+x5)B3x2ln(1+x6)−2xln(1+x4)3x^{2}\ln(1+x^{6})-2x\ln(1+x^{4})3x2ln(1+x6)−2xln(1+x4)C3x3ln(1+x6)−2xln(1+x4)3x^{3}\ln(1+x^{6})-2x\ln(1+x^{4})3x3ln(1+x6)−2xln(1+x4)D3x2ln(1+x6)+2xln(1+x4)3x^{2}\ln(1+x^{6})+2x\ln(1+x^{4})3x2ln(1+x6)+2xln(1+x4)Check Show answer Walk through it step by step Practice more like this