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jeffrey thompson

jeffrey t.

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The probability distribution of a random variable X is given below. x124810P(X=x)7/292/295/296/299/29 Given the mean 5.83 Find the variance (Var(X)) and the standard deviation, respectively.

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Question 17 Mark this que Which of the following is common among those with antisocial personality disorder? Avoidant, shy behavior Low-level offending Overwhelming empathy Repeat criminal acts SAVE

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A carbon-fiber implant is proposed to replace bone in an Avatar supersoldier. Bone is composed mainly of mineral particles in a collagen matrix. The typical bone has a lower-limit modulus (stiffness) of 750MPa.

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Jiminys Cricket Farm issued a 30-year bond, 10 percent semiannual bond 3 years ago. The bond is currently selling for 93 percent of its face value. The book value of the debt issue is $50 million. In additiona, the company has a second debt issue on the market, a zero coupon bond with 13 years left to maturity; the book value of this issue is $50 million and the bonds sell for 52 percent of par. The company's tax rate is 25 percent. What is the company's total book value of debt?

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Those social workers involved in policy work at which level? A Micro B Mezzo C Macro D All of the above

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Tim says 15 is odd because there is a 5 in the ones place. Use an array to show that he is correct.

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Brown, Lucy and Roy had a collection of stamps. Brown and Lucy collected \( \frac{7}{10} \) of the stamps. Brown and Roy collected \( \frac{2}{5} \) of the stamps. Lucy and Roy collected 180 stamps. How many stamps did they collect in total? They collected \( \qquad \) stamps in total.

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Assume that lauric acid ($C_{12}$) is metabolized through \textgreek{?}-oxidation. What are the products of the reaction after four turns of the spiral? Balance the equation below. lauric acid ($C_{12}$) \rightarrow 6 acetyl-CoA + 6 $FADH_2$ + 6 $NADH$ + \textgreek{\checkmark}-CoA

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a B c A b Note: Triangle may not be drawn to scale. Suppose a = 4 and b = 5. Find an exact value or give at least two decimal places: sin(A)= cos(A) = tan(A) = sec(A) = csc(A) = cot(A) =

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Find the absolute maximum and absolute minimum values of the function \(f(x) = x^3 + 3x^2 - 9x - 5\) on the interval \([-1, 3]\). \\ The absolute maximum value is \(\boxed{\qquad}\) and it occurs at \(x = \boxed{\qquad}\)\\ The absolute minimum value is \(\boxed{\qquad}\) and it occurs at \(x = \boxed{\qquad}\)\\ Question 2 (3 points)

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