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F varies jointly as g h and j One set of values is f equals 18 g equals 4 h equals 3 and j equals 5 Find f when g equals 5 h equals 12 and j equals 3?
f = 54
Were there any other lettered series stamps beyond d and if so what were their values?
Yes, letter stamps beyond D were issued by the US. They are E, F, G, and H. There are two or three varieties of each, but for first class, they are 25 cents, 29 cents, 32 cents and 33 cents respectively.
What has the author F H Napier written?
F. H. Napier has written: 'Notes on the stamps of Griqualand West'
What is f g?
h In what context was F G used ?
How can you change a numerical rate to a unit rate?
compute a succession of values of difference quotients (f(a+h) - f(a))/h for smaller and smaller values of h, and decide what number these values are approaching.
What are notes to twinkle twinkle little star?
a,a,g,g,h,h,g,f,f,d,d,s,s,a
What is the derivative of f of g of h of x using the chain rule?
f'(g(h(x)))*g'(h(x))*h'(x) where the prime denote a derivative with respect to x.
What is f(-3) g(-3)?
h In what context was F G used ?
I have some G stamps with old glory flying and some h stamps with an uncle sam looking hat and i need to know the value of these stamps?
The G stamp has a face value of 32 cents. The H stamp has a face value of 33 cents.
What has the author F G H Salusbury written?
F. G. H. Salusbury has written: 'George V and Edward VIII'
What kind of eyes does a spider have?
JO On Ono V G G G T T PF R F Refer Frf R Fr Ever Greg Erg Erg We Ge Rg R Erg R Ger Ger G Erg Erg Erg Rg R R Rg R Er Er Gre G Erg Er Gre G Erg Reg Erg Er Er Er Re Ger Ger Ger G Re Erg Rg Eager F F G G G G F G G G GG G G G G GG G G DS S S S S D T T Y U U H N N B B G G G H Y H H H T G G H H H H H H H H H
How to prove that differentiating in the space of smooth functions is a linear transformation?
Recall that a linear transformation T:U-->V is one such that 1) T(x+y)=T(x)+T(y) for any x,y in U 2) T(cx)=cT(x) for x in U and c in R All you need to do is show that differentiation has these two properties, where the domain is C^(infinity). We shall consider smooth functions from R to R for simplicity, but the argument is analogous for functions from R^n to R^m. Let D by the differential operator. D[(f+g)(x)] = [d/dx](f+g)(x) = lim(h-->0)[(f+g)(x+h)-(f+g)(x)]/h = lim(h-->0)[f(x+h)+g(x+g)-f(x)-g(x)]/h (since (f+g)(x) is taken to mean f(x)+g(x)) =lim(h-->0)[f(x+h)-f(x)]/h + lim(h-->0)[g(x+h) - g(x)]/h since the sum of limits is the limit of the sums =[d/dx]f(x) + [d/dx]g(x) = D[f(x)] + D[g(x)]. As for ths second criterion, D[(cf)(x)]=lim(h-->0)[(cf)(x+h)-(cf)(x)]/h =lim(h-->0)[c[f(x+h)]-c[f(x)]]/h since (cf)(x) is taken to mean c[f(x)] =c[lim(h-->0)[f(x+h)-f(x)]/h] = c[d/dx]f(x) = cD[f(x)]. since constants can be factored out of limits. Therefore the two criteria hold, and if you wished to prove this for the general case, you would simply apply the same procedure to the Jacobian matrices corresponding to Df.
