Exam 12: Mathematical Problem Set

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A student picks the first 20 students that enter the cafeteria at eight in the morning. Is this a random sample of students at the college?

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For the function f(x)f(x) graphed below, which of the following is the lim⁡x→3f(x)\lim _{x \rightarrow 3} f(x)  For the function  f(x)  graphed below, which of the following is the  \lim _{x \rightarrow 3} f(x)

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Find a polynomial of degree 3 with real number coefficients that has 8+2i and 58+2 i \text { and } 5 as zeros.

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Simplify: (sec⁡x−csc⁡x)sin⁡xcos⁡x=(\sec x-\csc x) \sin x \cos x=

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Rewrite the expression using a single radical. x97x65\frac{\sqrt[7]{x^{9}}}{\sqrt[5]{x^{6}}}

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Write the parametric form of the equation of the line through the points (2,-1,5) and (-3,1,0).

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At the top a radio signal tower there is an antenna with a light on the end of it. From a point on the ground 800 feet from the base of the tower, the angle of elevation to the tip of the light is 48.8∘48.8^{\circ} and the angle of elevation to the bottom of the antenna is 42.7∘42.7^{\circ} . What is the height of the antenna, including the light?

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Find the angle between vector u=⟨−2,5⟩ \mathbf{u}=\langle-2,5\rangle and vector v=⟨−1,3⟩ \mathbf{v}=\langle-1,3\rangle

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Solve the equation log (x-6)+log (x-3)=1 . List any extraneous roots and explain.

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Jose deposits $200 \$ 200 at the end of each month into an account that pays 5% 5 \% interest compounded monthly. After 7 years of deposits, what is the account balance?

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There are 10 balls in a box that are numbered 1 through 10. A ball is selected and replaced, then a second ball is selected. What is the probability that the first ball selected will be a 3 and the second ball selected will not be a 9 ?

(Short Answer)
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Which of the following could represent a complete graph of f(x)=ax+x3f(x)=a x+x^{3} where a is a real number?

(Multiple Choice)
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In a certain national forest, the number of moose present after t years is modeled by the function P(t)=15181+65e−0.05tP(t)=\frac{1518}{1+65 e^{-0.05 t}} (a) What was the initial population of moose? (b) When will the number of moose be 850 ? (c) What is the maximum number of moose possible in the forest?

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For the function f(x)=1xf(x)=\frac{1}{x} what is the equation of the tangent line at x=1 ?

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Use the discriminant to identify the graph of 2x2+4xy−2y2−3x−y=82 x^{2}+4 x y-2 y^{2}-3 x-y=8

(Multiple Choice)
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Solve the equation graphically. ∣5x−4∣=(x+3)5|5 x-4|=(\sqrt{x+3}) 5

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Martha invests $6,000 at 7.5% for 8 years. If the interest is compounded daily (use 360 days for the year), what will the investment be worth in 8 years?

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Find the angle between vector u=⟨5,−2⟩\mathbf{u}=\langle 5,-2\rangle and vector v=⟨1,−3⟩\mathbf{v}=\langle 1,-3\rangle

(Short Answer)
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Evaluate all six trigonometric functions of the angle θ\theta for the traingle given below.  Evaluate all six trigonometric functions of the angle  \theta  for the traingle given below.    \begin{array}{lccc} \sin \theta=& ----------------\\ \tan \theta= & ----------------\\  \csc \theta= & ----------------\\ \cos \theta= & ----------------\\  \sec \theta= & ----------------\\ \cot \theta= & ----------------\\ \end{array}   \theta= ---------------- \theta= ---------------- \theta= ---------------- \theta= ---------------- \theta= ---------------- \theta= ----------------

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Solve the right triangle △ABC\triangle A B C for all its unknown parts if β=38∘\beta=38^{\circ} and b= 4.5.  Solve the right triangle  \triangle A B C  for all its unknown parts if   \beta=38^{\circ}  and b= 4.5.

(Essay)
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