B bluebird New member Joined Feb 7, 2012 Messages 2 Feb 7, 2012 #1 I need help solving this. The instructor asked us to expand the binomial (x + delta x) raised to the power of 9. My book has an explanation for differentiating but not what the prof wants. Help! Thanks!
I need help solving this. The instructor asked us to expand the binomial (x + delta x) raised to the power of 9. My book has an explanation for differentiating but not what the prof wants. Help! Thanks!
W wjm11 Senior Member Joined Nov 13, 2004 Messages 1,417 Feb 7, 2012 #2 expand the binomial (x + delta x) raised to the power of 9. Click to expand... You could use Pascal's triangle. "Pascal's triangle determines the coefficients which arise in binomial expansions." http://www.ask.com/wiki/Pascal's_triangle
expand the binomial (x + delta x) raised to the power of 9. Click to expand... You could use Pascal's triangle. "Pascal's triangle determines the coefficients which arise in binomial expansions." http://www.ask.com/wiki/Pascal's_triangle
B bluebird New member Joined Feb 7, 2012 Messages 2 Feb 7, 2012 #3 yep, I will. But, I am stumped by the "delta x", meaning the change in x.
S soroban Elite Member Joined Jan 28, 2005 Messages 5,584 Feb 7, 2012 #4 Hello, bluebird! If \(\displaystyle (x + \Delta x)^9\) bothers you, expand \(\displaystyle (a + b)^9\) . . then substitute \(\displaystyle x\) for \(\displaystyle a\) and \(\displaystyle \Delta x\) for \(\displaystyle b.\)
Hello, bluebird! If \(\displaystyle (x + \Delta x)^9\) bothers you, expand \(\displaystyle (a + b)^9\) . . then substitute \(\displaystyle x\) for \(\displaystyle a\) and \(\displaystyle \Delta x\) for \(\displaystyle b.\)