Secant method to find a root
Assume you're using the secant method to find a root x * of a nonlinear equation (x) 0 f = . Show that if at any iteration it happens to be the case that x k = x * , then it will also be true that x k+1 = x *.
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Delta Dawn's Bakery is considering purchasing a new van to deliver the bread. The van will cost $21,500. Two-thirds of this cost will be borrowed. The loan is to be repaid with four equal annual payments based on an interest rate of 4%/year.
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Suppose a three-state single period economy with three base assets: the zero coupon bond with price St(1) = Bt, a stock with price St(2) = St, and call upon the stock with price St(3) = Ct = Ct(St,K), where t is between 0 and T. Let St(w1) = S+, S
Let a, b and n be three positive integers with gcd(a,n) = 1 and gcd(b,n) = 1. Show that gcd(ab,n) = 1
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Write each of the following equation in one of the forms: y=a(x-h)^2+k, x=a(y-h)^2+k, [((x-h)^2/a^2)+((y-k)^2/b^2)=1] or (x-h)^2 +
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