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How do you differentiate x over 2?
f(x) = x/2Then the differential is lim h->0 [f(x+h) - f(x)]/h= lim h->0 [(x+h)/2 - x/2]/h= lim h->0 [h/2]/h= lim h->0 [1/2] = 1/2f(x) = x/2Then the differential is lim h->0 [f(x+h) - f(x)]/h= lim h->0 [(x+h)/2 - x/2]/h= lim h->0 [h/2]/h= lim h->0 [1/2] = 1/2f(x) = x/2Then the differential is lim h->0 [f(x+h) - f(x)]/h= lim h->0 [(x+h)/2 - x/2]/h= lim h->0 [h/2]/h= lim h->0 [1/2] = 1/2f(x) = x/2Then the differential is lim h->0 [f(x+h) - f(x)]/h= lim h->0 [(x+h)/2 - x/2]/h= lim h->0 [h/2]/h= lim h->0 [1/2] = 1/2
What 1 10 in percent?
One tenth (1/10) = 10%. Think of Percent as 'per hundred', so to find a percentage, do this: F = P% = P/100, where F is the fraction, and P is the percentage.You are given F, so solve for P. Rearrange and you have P = 100 x F, so we have P = [100 x (1/10)] = 10.
What is the formula for a proportion?
1.What is the formula for a proportionp = n / f2. p = (f / 100) * n3. p = f / n4. p = (f / n) * 100
What is the formula for finding the principal amount when you know the final amount rate and time?
Call F the final amount and P the principal. Then F = P(1+i)n F/(1+i)n = P
Find f prime of x if f of x equals 1 divided by x plus 2?
Apply the reciprocal rule: If f(x) = 1/h(x) then f'(x) = -h'(x)/(h(x))^2
What does 1 p h of an f stand for?
1 Prancing Horse on a Ferrari.
What are the letters for Bella's lullaby on virtual piano?
J j h f d h a p a s o p J j h f d a p
What is the Missing term A C F H K M?
P
What has the author P F H Lauxtermann written?
P. F. H. Lauxtermann has written: 'Constantin Frantz' -- subject(s): Biography, Political scientists
Finding the limit in calculus?
To find the limit in calculus, you are trying to get as close as possible to the "real" answer of the problem.You are not actually finding the "true" answer of the problem, but rather the boundaries of the "limit" (infinity) of the number based on the lower limit, and upper limit of your graph. That's not true. Limits are a precisely defined concept. At least, if you know what the context is then they are. Since you mentioned calculus, I'm going to assume you're interested in the definition of a derivative. First, some notation. For any number x, the term |x| means the absolute value of x. So |3|=3, |-5|=5, |-2.7|=2.7, |7.8|=7.8, etc. Suppose f:R->R. Then f'(p), the derivative of f at p (if it exists) is defined as: lim { (f(p+h)-f(p))/h }h->0 What does this actually mean? The intuition is this: the smaller h is, the closer (f(p+h)-f(p))/h gets to the derivative.* We say (f(p+h)-f(p))/h tends to f'(p) as h tends to 0. In other words, we can make the difference| { (f(p+h)-f(p))/h } - f'(p) |as small as we want, just by forcing h to be small. More formally: For any positive real number e, there is a positive real d such that, for any real h with |h| | { (f(p+h)-f(p))/h } - f'(p) | < e. The derivative f'(p) is defined as the only real number with this property. You can never have more than one number with this property. There might not be any, in which case the function f is not differentiable at p.* The intuition here is as follows: (p+h,f(p+h)) is a point on the curve close to (p,f(p)), the point we are interested in. The line between these points (let's call it L) is almost the same as the tangent to the curve (T), and its gradient is almost the gradient of the tangent (which is the derivative). But the gradient of L is(f(p+h)-f(p))/hand therefore this quantity is close to f'(p). Another way Think about a curve on a sheet of paper on a X-Y graph. If you are interested in the point, say x = a, and you follow the curve from the left of the point going toward the point x=a and arrive at some value, say C, then you follow the curve from the right going toward the point x=a and arrive at a point, again C, then the limit of the function as x->a = c so to find the limit, the limit FROM THE LEFT and the limit FROM THE RIGHT both have to have the same value if lim x-> a of f(x) from the left = lim x -> a of f(x) from the right, and both limits = C then lim x -> a of f(x) = C
What are some seven letter words with 1st letter F and 3rd letter P and 4th letter P and 7th letter H?
According to SOWPODS (the combination of Scrabble dictionaries used around the world) there are 1 words with the pattern F-PP--H. That is, seven letter words with 1st letter F and 3rd letter P and 4th letter P and 7th letter H. In alphabetical order, they are: foppish
Favorite food?
f a t f i s h l i p
What bonds is a polar bond there may be more than one f-f h-h p-s h-f cl-cl p-cl?
A polar bond occurs when there is an unequal sharing of electrons between two atoms due to differences in electronegativity. In the given examples: F-F and Cl-Cl bonds are nonpolar because they have identical atoms sharing electrons. H-F and H-Cl bonds are polar due to the difference in electronegativity between hydrogen and fluorine/chlorine. P-S bond may be polar or nonpolar depending on the electronegativity of phosphorus and sulfur.
What are some seven letter words with 1st letter P and 3rd letter P and 4th letter F and 7th letter H?
According to SOWPODS (the combination of Scrabble dictionaries used around the world) there are 1 words with the pattern P-PF--H. That is, seven letter words with 1st letter P and 3rd letter P and 4th letter F and 7th letter H. In alphabetical order, they are: pupfish
What is the elements in group 18 of the periodic table?
1[+] Helium‎ (5 C, 1 P, 59 F)2[+] Neon‎ (3 C, 1 P, 56 F)3[+] Argon‎ (2 C, 1 P, 25 F)4[+] Krypton‎ (2 C, 1 P, 18 F)5[+] Xenon‎ (2 C, 1 P, 19 F)6[×] Radon‎ (1 P, 18 F)7[×] Ununoctium‎ (1 P, 9 F)
What is the derivitive of 1?
The derivative of a constant is always 0. To show this, let's apply the definition of derivative. Recall that the definition of derivative is: f'(x) = lim h→0 (f(x + h) - f(x))/h Let f(x) = 1. Then: f'(x) = lim h→0 (1 - 1)/h = lim h→0 0/h = lim h→0 0 = 0!
What has the author H F P Herdman written?
H. F. P. Herdman has written: 'Report on soundings taken during the Discovery investigations, 1926-1932' -- subject(s): Sounding and soundings
