survey asked subjects whether they are a memberof an environmental group and whether they wouldbe very willing to pay higher prices to protect theenvironment. The results are shown in the tablebelow.Pay HigherPrices (Price)YesNoTotalEnvironmentalGroupYes296594MemberNo869301016(Group)Total115995|1110Estimate the probability of being willing to payhigher prices to protect the environment P(Price)(Round to the nearest thousandth as needed.)

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MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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What is the annual yield for an investment that earns 7% intrest compounded semianually?
In the world of mathematical finance, an important skill for any quantitative analyst is to price derivatives. These usually come in the form of options as well as other more exotic financial instruments. For this project we will focus on something called European Call options. We will see how you can estimate the price of an underlying asset (usually a stock) at some time in future T and use this to find how much an option should cost today. First, lets take a look at what a European call option actually is. The idea behind the European call option is that you will enter into a contract with someone that grants you the right, but not the obligation, to purchase some number of shares of a stock at a pre-determined price, called the strike price. In this paper we will say that the payoff for a European call option can be given by: max {S(t) – K, 0}. The reason we do this is because, it would not make sense to exercise the option if the price of the underlying asset is below the strike…
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A young person opens an investment plan in which intrest is compounded continously and additions to the account and deposited continously at age 27 with an inital deposit of $2000 and make deposits in a conintous manner of $1500 per year thereafter. Assuming a constant intrest rate of 7% what will be the balancw when he reaches 65. Use modelling of first order diffrentiaves
The following graph shows the approximate value of the United States Consumer Price Index (CPI) from December 2006 through July 2007. On the graph titled "CPI Dec 2006-July 2007," the horizontal axis is labeled t and the vertical axis is labeled I(t). The curve begins at the point (0, 202), goes up and right becoming more steep, passes through the approximate point (3.5, 205.5), goes up and right becoming less steep, and ends at the approximate point (7, 208.7). The approximating curve shown on the figure is given by I(t) = −0.04t3 + 0.4t2 + 0.1t + 202 (0 ≤ t ≤ 7), where t is time in months since the start of December 2006. (a) Use the model to estimate the monthly inflation rate in January 2007 (t = 1). Recall that the inflation rate is I′(t) I(t) . (Round your answer to three decimal places.) (b) Was inflation slowing or speeding up in January 2007? slowing downspeeding up (c) When was inflation speeding up? When was inflation…
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bility of belng willing to pay higher prices to protect the environment P(Price) (Round to the nearest thousandth as needed.)