help calculus question
Which one of the following statements is false? the derivative with respect to x of the quotient of the quantity g of x and f(x) equals the quotient f of x times g prime of x minus g of x times f prime of x and the square of f of x If f and g are differentiable, then the derivative with respect to x of the product of f of x and g of x equals the product of f prime of x and g prime of x. If f and g are differentiable, then the derivative with respect to x of the square root of f of x equals the quotient of f of x and 2 times the square root of f prime of x. None of these statements are false.
@HuskyNation
i really need help!
wow calculus is hard do u have a teacher? Because i know my virtural school teacher would not mind if i gave him or her a call if i needed help and they would be more then happy to explain it to you
i just need the answer really haha its a study guide so i haven't even learned it yet but its for a grade so its important
ahh got it
do you know of anyone on here who knows this stuff??
and yep just the answer
i do but they are not online try mathmale and satellite
they don't give out answers ever
Right. I insist in helping you in ways that lead to your understanding of the material. Did you ever finish that problem involving h(x) = f ( f(x) ) and its derivative?
Right. My number one goal is to help you understand the material you're studying.
Were these three answer choices given to you in words, or in mathematical symbols? I'd guess you'd find them less intimidating if you'd switch to symbolic statements. For example: the second one looks like this: If f and g are differentiable, then the derivative with respect to x of the product of f of x and g of x equals the product of f prime of x and g prime of x. ... "then the derivative (d/dx)[f(x) * g(x)] equals f '(x) * g '(x). Have you looked up the "product rule" for differentiation? If you do, you'll soon be able to decide whether the above statement is true or false. Good luck!
If h(x) = f[f(x)] use the table of values for f and f ′ to find the value of h ′(1). x f(x) f ′(x) 1 3 2 2 1 5 3 6 7
@mathmale
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