Physics with Calculus
∫1x2dx=−1x+C{\(\displaystyle\[\int\]\frac{1}{x^2}\)\,dx=-\(\frac{1}{x}\)+C}
∫1x2dx=1x+C\(\displaystyle\[\int\]\frac{1}{x^2}\)\,dx=\(\frac{1}{x}\)+C
∫1x2dx=−12x2+C\(\displaystyle\)\(\displaystyle\[\int\]\frac{1}{x^2}\)\,dx=-\(\frac{1}{2x^2}\)+C
∫1x2dx=lnx+C\(\displaystyle\[\int\]\frac{1}{x^2}\)\,dx=\(\ln\) x+C