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1. An investor purchases a 1; 000 bond redeemable at par that pays 8% semiannual coupons and matures in 10 years. The bond will yield 7% convertible semi-annually to maturity. If the bond is sold in 5 years, the minimum sale price the investor needs to receive in order to realize the same yield is X
2. A bond with a face value of 100; 000 has coupons of 3% per annum payable semi-annually. It will be redeemed at par. It is purchased for a price of 91,825. At this price the yield to maturity is 4% per annum convertible semi-annually.
Calculate the term of the bond.
Use polar coordinates to find lim(x,y)->(0,0) [(x)(y^2)]/[(x^2)+(y^2)] note that (x,y)->(0,0) is replaced with r->0^+. explain why this is a valid replacement.
The points on a plane: A(-3;2) and B(1.5;-3) are included in a parallel right to another one which crosses point at P(-2;-4). The equation of this last right
Assume that the i component of the derivative of a vector function r(t) is 0 for all t in the domain of the function. What does this imply about the graph of r?
Make a new variable called BMIDIFF by computing the BMI difference for each twin pair.
There is a formula that converts temperature in degrees Celsius to temperature in degrees Fahrenheit. You are given the following data points:
Provide a logical explanation for this relationship (Hint: consider n objects as consisting of n-1 existing objects plus a new nth object.
Explain why the rules for the order of operations are necessary; give examples to back up your explanation.
What similarities and differences do you see between functions and linear equations? Are all linear equations functions? Is there an instance when a linear equation is not a function?
Set up an equation and solve the following problem. The length of a rectangular floor is 8 meter less than twice its width. If a diagonal of the rectangle is20 meters, find the length and width of the floor.
Let V be a finite-dimensional real (i.e. F = R) vector space. Let T be an element of L(V)(set of operators on V), and assume that T^2 = 0.
Suppose that a license plate must contain a sequence of two-letters followed by four-digits, or three-letters followed by three-digits.
Solving problem on distributive Laws
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