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Ay by g x where a and b are constants, and g x is a differentiable function of x In chapter 64, we saw that a first order equation has a oneparameter family of solutions, and that the specification of an initial condition y x0 y0 uniquely determines a solution In the case of second order equations, the basic theorem isProof The zero vector for Rn obviously belongs to W Suppose that x,y ∈ W and let c be a scalar Then A(x y) = AxAy = 00= 0 and A(cx) = cAx = c0 = 0 so xy and cx both belong to W We've shown that W is nonempty, closed under addition, and closed under scalar multiplication Therefore W is a subspace (So what you've just shown is that\x o # 0 r ~ 1 '1 2 e e s 1 5 '_ uy m~~qn ~kzk rrj~·e , t rl e re ma in' fr 0 f the et!it ire r= l i g tt w as i !jj a m notice sensitive hlf\g inform~tion 3

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Transformations of a Polynomial Function You need to recall the general equation for transformations which is y = a f (k (xd) ) c Where if a is a > 1 It is a vertical stretch 0 < a < 1 It is a vertical compression a < 0 There is a reflection in the x axis Where if k isAl e r t N u mb e r IPSA HACKTIVISTS THREATEN TO TARGET LAW ENFORCEMENT PERSONNEL AND PUBLIC OFFICIALS Summary L aw e n f o r c e me n t p e r s o n n e l a n d p u b l i c o f f i c i a l s m ay b e a t a n i n c r e a s e d r i s k o fAbout Press Copyright Contact us Creators Advertise Developers Terms Privacy Policy & Safety How works Test new features Press Copyright Contact us Creators

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Let Aφ= cosφ −sinφ sinφ cosφ • A is the matrix of rotation by angle φ • AφAψ= Aφψ • AT φ = A−φ • A−1 φ = A−φ= A T φ • Columns of Aφ form an orthonormal basis for R2 • Rows of Aφ form an orthonormal basis for R2The polynomials x nand xn x 1 are in W, both being of degree n, but their sum is xn 1, of degree n 1 and hence not in W Since Wis not closed under addition, it is not a subspace For the next bunch of problems, let f 0 2F(S;F) denote the zero function S!F When F(S;F) is regarded as an Fvector space, f 0 is its zero vector Problem 63 Consider the foursector macroeconomic model Y=CIGXM C=aY, b G = G* (G 0) (1) Show that 1a at mnt (2) (a) Write down the autonomous taxation multiplier Deduce that an increase in T* causes a decrease in Y on the assumption that a country's marginal propen (b) Write down the government expenditure multiplier

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 Transcribed image text Y = C I G (x 2) C = Co bY 1 = 10 ay G = GO Z = X = X In the national income model above, Y represents income, C is the consumption, G is the government expenditure, X is export, Z is import, Co is the autonomous consumption, b is the marginal propensity to consumption, a is the marginal propensity to invest Find (i) (ii) Equilibrium incomePartial Derivative MCQ's Assignement Innocentboy Nishant QUESTION BANK Topic Partial Differentiation & Applications Q1If z = f ( x ay) g ( x – ay), then A zxx = zyy B zxx = a2 zyy C zyy = a2 zxx D zxx a2 zyy = 0 x tan−1 Q2 If x=log ⁡¿ y), then fxy is equal to −1 A x 2 B 0 1 C x2 D none of these Q3

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P R O JE C T T I T L E A u tomati c d e n tal D i agn os i s u s i n g p an or ami c X r ay File Name COMSSpringGGOPac4391tz2247ek2993 Students Ariel Cohen Codar ac4391, Tomer Zwi tz2247, Suhyun Kim ek2993 Columbia University Abstract T hi s pr oj e c t i nt r oduc e s i m age s e gm e nt at i on andA place to find all the 1x1s you crave Join Now Create PostAbout Press Copyright Contact us Creators Advertise Developers Terms Privacy Policy & Safety How works Test new features Press Copyright Contact us Creators

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