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Viruses can be spread through e-mail. Viruses can be spread through e-mail. True False

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4. Find x=10<sup>65537</sup> mod 23 and y=10<sup>2345</sup> mod 23 (here we request the smallest positive residue mod 23) 5(a) Solve the system of congruences 2x = 3 mod 5

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$ \tan x=\cos 173^{\circ} $

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A thin aluminum square plate is pulled through a region (dashed box) of constant, uniform magnetic field, B, (direction shown) at a constant velocity, v. Consider only what happens during the time when the plate is part in and part out of the field area.

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which of newtons laws applys to Air inside and outside of an inflated balloon

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1/1 pts 047 (1) The nurse is caring for a patient following abdominal surgery. The patient asks the nurse when he will be able to eat a normal diet. The nurse's best response is:

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Factor the four-term polynomial by grouping. 2x^(2)-18xy-5x+45y Factor the four-term polynomial by grouping 22-18xy-5x+45y

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Problem 7 Suppose the random variable x has a normal distribution with mu _(x)=6 and sigma _(x)^(2)=25. Use the table of cdf values for the standard normal distribution to find the following probabilities: 7.1. P(6<=x<=12) 7.2. P(0<=x<=8) Note: You can check your answers using the error function erf, available in MATLAB or in your calculator. For a random variable x with distribution N(mu _(x),sigma _(x)^(2)), P(x<=x)=(1)/(2)+(1)/(2)erf((x-mu _(x))/(sqrt(2)sigma _(x))). Problem 7 Suppose the random variable X has a normal distribution with x =6 and o2= 25. Use the table of cdf values for the standard normal distribution to find the following probabilities: 7.1.P(6<X<12) 7.2.P(0X8) Note: You can check your answers using the error function erf, available in MATLAB or in your calculator. For a random variable X with distribution N(x,) 1 PX<= 2 V20x

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Consider the region R bounded by the parabola $y = 36 - x^2$ and the $x$-axis. To find the volume of the solid when R is revolved around the $y$-axis using the method of shells, evaluate the integral $ \int \boxed{ } \boxed{ } dx$ The volume of the solid formed when R is revolved around the $y$-axis is $\boxed{ }$ (Type \"pi\" to enter $\pi$)

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There are three consumers L, R, and C. The marginal willingness to pay for a unit of flowers (placed in the public park) of L, R and C, respectively, are: 100-8F, 100-15F, and 100-7F dollars. If the marginal cost of flowers is constant at $90 per unit, then what is the efficient number of flowers to place in the square? Be sure to explain what you are doing and why. (10 points) Determine the Lindahl equilibrium. (5 points) Suppose the $90 cost per unit of the flowers is shared equally among the three voters. What quantity of flowers would win a majority rule election under the Median Voter Theorem? Explain. (10 points)

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michael w.