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∫b a f(x)dx is called the definite integral of f(x) over the interval a,b and stands for the area underneath the curve y = f(x) over the interval a,b (with the understanding that areas above the xaxis are considered positive and the areas beneath the axis are h œ 0 F(xh) F(x) h = limX 4 y 4 f(x,y)=x 4 y 4 grows very quickly with x and yIts shape is that of a rectangular vase This makes it easy to find the bands of equal height Let b be a positive integer There are b 2 x,y pairs in the region 0≤xJ m k 150 o50 f f 12 H j _ r _ l d Z 13 F _ l Z e e b q _ k d Z y d j h \ e y B a f D h e m q E b k l ^ h d I h ^ i b k v > Z l Z 3 E b k l 2 3 3 6 4 1 ;




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2 PROPERTIES OF FUNCTIONS 116 then the function f A!B de ned by f(x) = x2 is a bijection, and its inverse f 1 B!Ais the squareroot function, f 1(x) = p x Another important example from algebra is the logarithm functionTo get a sense of the behavior of exponential decay, we can create a table of values for a function of the form f (x)= bx f ( x) = b x whose base is between zero and one We'll use the function g(x) =(1 2)x g ( x) = ( 1 2) x Observe how the output values in (Figure) change as the input increases by 1Matthew Straughn Math 402 401 Final Exam Exercise 1 (a) Let g X → R, assume f is a bounded function on X ⊂ R, let x 0 be an adherent point of X Show that if lim



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Since f is continuous, we can find a δ1 such that f(B(x,δ1)) ⊂ B(f(x),ε/2) Similarly we can find a δ2 such that g(B(x,δ2)) ⊂ B(g(x),ε/2) Now let δ be the minimum of δ1 and δ2 We claim that h(B(x,δ)) ⊂ B(h(x),ε) To see this, let y ∈ B(x,δ) Then y ∈ B(x,δ1) and y ∈ B(x,δ2), so f(y) ∈ B(f(x),ε/2) and g(y) ∈ BJPƒ¢VHJ 442A3 4 jPƒ¢VHJ ²i Vl« Ublm Hgju¥F Hkjfh£" îgn jPƒ¢V UhL' f¢klh ja¢V Vl'« ¦M' 'HsjO¬Hl§h' 'j¶V¢q§h' 'w¢hkj§h' 'îwbP§h '¢'¥ ½u¬ jOjW HgjPƒ¢VHJ Hgjhg¢m fjV"¢F £ƒI Hgl j±§V Vl'« HglOh¨V 'HgjPƒ¢VHJ ½V¥n HgV¥'c îgn £ƒI HgjPƒ¢VHJ r¬ VHxHJClick on a word in the word list when you've found it This will gray it out and help you remember that you've found it




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Since h is surjective, there exists an x 2A such that h(x) = z Let y = f(x) Then g(y) = g(f(x)) = h(x) = z Also, since f is a function from A to B, we have y = f(x) 2B Summarizing, we have shown that, for any element z 2C there exists an element y 2B such that g(y) = z Therefore g is surjective 2We specialize in junk removals, long distance moving, estate cleanouts and more!F f t b 2 y F E0 38 10 0 − y F E Web w t h y F 76 y F E5 70 JS Arora/Q Wang 7 BeamDesigndoc Structural Design II Design Requirements 1 Design for flexure (LRFD SPEC F1) Lb unbraced length, distance between points braced against lateral displacement of the compression flange (in)




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2 / 3 (b) h (A)= {v,x} , X v,x,y −1 C = {1,2,3,4} h−1(D) = Ø, h−1(E) = {5}, h−1(Y ) = {1,2,3,4,5} (15') 3 Let S be the set of all strings in 0's and 1's, and define a function f S → Z as follows for each string s in S, f (s) = the number of 0's in s (a) What is f ()?f ()?`?!"$);9* YXW) F (\"$?_Mr;'Z T ")!8> Y!*h")I!*_X MU #"$;y\"$?U\"$?_Mr);h=8>£P ?_ G (e )*N=*_G)?_= =jEt2® Q!



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The output f (x) is sometimes given an additional name y by y = f (x) The example that comes to mind is the square root function on your calculator The name of the function is \sqrt {\;\;} and we usually write the function as f (x) = \sqrt {x} On my calculator I input x for example by pressing 2 then 5 Then I invoke the function by pressingLim fla, bh) – f(a, b) h→0 h lim h→0 f(ah, b) – f(a,b) h lim ysa f(a, yh) – f(a,b) h lim ya f(a, yh) – f(a, y) h lim h→0 f(a, b)h – f(a, b) h (b) Use h = 001 to estimate gx(1, 3) for g(x, y) = 5x2y Give your answer to 2 decimalAll we do is plug in various values of x into the function because that's what the function accepts as inputs So we would have di



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Z b a fX;Y (xjy)dx Conditioning on Y = y is conditioning on an event with probability zero This is not de ned, so we make sense of the left side above by a limiting procedure P(a X bjY = y) = lim !0 P(a X bjjY yj < ) We then de ne the conditional expectation of X given Y = y to be(a < x < b) Proof For every pair x > y in (a,b), f(x)−f(y) = f0(c)(x−y) where y < c < x by MeanValue Theorem Note that c ∈ (a,b) and f0(x) > 0 in (a,b), hence f0(c) > 0 f(x) − f(y) > 0, f(x) > f(y) if x > y, f is strictly increasing in (a,b) Let ∆g = g(x 0 h)−g(x 0) Note that x 0 = f(g(x 0)), and thus, (x 0 h)−x 0 = f(g(x62 = H > B R G B D g Z F b g g h _ h e h ` d b y m g b \ _ j k b l _ l " K \ B \ Z g J b e k d b", L h f 53, K \I 1 1, F _ o Z g b a Z p b y, _ e _ d l j b n



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8 9 Solutions In each of the these word searches, words are hidden horizontally, vertically, or diagonally, forwards or backwards Can you find all the words in the word lists?REAL ANALYSIS I HOMEWORK 3 2 then we have x= X n2N b n3 n X n2N c n 2 3 n X n2N b n3 n 1 2 X n2N c n3 n2C C=2 since (b n) and (c n) are sequences of 0's and 2'sAs xwas arbitrary above, we obtain 0;1 A B Hence m(A B) 1, but nd Bare closed sets of measure zeroWhen combining horizontal transformations written in the form f (b xh), f (b xh), first horizontally shift by h b h b and then horizontally stretch by 1 b 1 b When combining horizontal transformations written in the form f (b (xh)), f (b (xh)), first horizontally stretch by 1 b 1 b and then horizontally shift by h h




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(h) f Z ×Z → Z ×Z by f(x,y) = (−y,x−y) • ONETOONE Let a,b,c,d ∈ Z Then f(a,b) = f(c,d) ⇒ (−b,a−b) = (−d,c−d) ⇒ −b = −d and a−b(b) Is f injective?




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