Can someone please help me answer this problem..

$$\sqrt{x+h} - \sqrt{x} \over h$$ = $$1 \over \sqrt{x+h} + \sqrt{x}$$

Question

Can someone please help me answer this problem..

$$\sqrt{x+h} - \sqrt{x}  \over h$$ = $$1 \over \sqrt{x+h} + \sqrt{x}$$

anonymous · Answer

$$\sqrt{x+h} - \sqrt{x}  \over h$$ = $$1 \over \sqrt{x+h} + \sqrt{x}$$

hero · Answer

What do you have to do?

hero · Answer

You can just post something without posting the actual question...

anonymous · Answer

i have to simplify the equation

anonymous · Answer

are they supposed to be equal? unlikely

anonymous · Answer

first one looks like the difference quotient for 
$$f(x)=\sqrt{x}$$

anonymous · Answer

like the second equation is supposed to be to the right of the first one..i just didnt know how to type it in

anonymous · Answer

h = h

anonymous · Answer

maybe you are supposed to multiply them. that would make more sense

anonymous · Answer

im supposed to show that they are equivalent

anonymous · Answer

101ryan101 how did you get h=h?