How would you solve the problem on the top with u-substitution and get the answer on the bottom?
D Dmars757 New member Joined Feb 8, 2021 Messages 1 Feb 8, 2021 #1 How would you solve the problem on the top with u-substitution and get the answer on the bottom?
tkhunny Moderator Staff member Joined Apr 12, 2005 Messages 11,339 Feb 8, 2021 #2 What have you tried? Might I suggest U = something? Give it a go. Let's see your best result. Maybe separate the square root argument into two fractions and then factor out a nice even exponent piece and perhaps something will present itself.
What have you tried? Might I suggest U = something? Give it a go. Let's see your best result. Maybe separate the square root argument into two fractions and then factor out a nice even exponent piece and perhaps something will present itself.
D Deleted member 4993 Guest Feb 8, 2021 #3 Dmars757 said: How would you solve the problem on the top with u-substitution and get the answer on the bottom? View attachment 24974 View attachment 24975 Click to expand... Do you see: \(\displaystyle \sqrt{\frac{x^3-3}{x^{11}}} \ = \ \frac{1}{x^4} * \sqrt {1 - \frac{3}{x^3}}\) What can you do(have you done) with that information towards solving this problem?
Dmars757 said: How would you solve the problem on the top with u-substitution and get the answer on the bottom? View attachment 24974 View attachment 24975 Click to expand... Do you see: \(\displaystyle \sqrt{\frac{x^3-3}{x^{11}}} \ = \ \frac{1}{x^4} * \sqrt {1 - \frac{3}{x^3}}\) What can you do(have you done) with that information towards solving this problem?