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why is is th force of a care going 60 miles per hour
(b) (5 points) You decide to estimate the coefficients by maximizing the probability of getting the observed \( Y_{i} \) for the observed \( X_{i} \) : \[ \max _{\beta_{1}, \beta_{2}} \prod_{i} f\left(Y_{i}-\beta_{0}-\beta_{1} X_{i}\right) \] What are the first order conditions for this problem?
Which cranial nerves are responsible for movement of the eye? Select all that apply. Olfactory (CN I) Vestibulocochlear (CN VIII) Abducens (CN VI) Oculomotor (CN III) Optic (CN II)
In this week's class we found that automated pollution monitoring resulted in increased levels of reported pollution. The most likely reason for this increase in pollution is: The automated pollution monitoring was implemented during a growth in China's economy, which is often correlated with increases in pollution After the automated pollution monitoring went into effect, local officials no longer had an incentive to promote policies that reduced pollution in their local area The automated pollution monitoring system is able to provide new measures of pollutants, even pollutants less than 10 micrometers
Skip to Main content Question 1 Question 2 Question 3 Question 4 Question 5 Question 6 Question 7 Question 8 Question 9 Question 10 Question 11 Question 12 Question 13 Question 14 Question 15 Question 16 Question 17 Question 18 Question 19 Question content area Part 1 You are given the market demand function Q = 1600 - 1000p, and that each duopoly firm's marginal cost is $0.26 per unit, which implies the cost function: C(qi) = 0.26qi, assuming no fixed costs for i = 1, 2. Part 2 The cooperative Cournot quantities are q1 = [enter your response here] and q2 = [enter your response here] (enter your responses as whole numbers).
Now consider the following integral: (ii) Let A(x, y, z) = D (iii) Write D as a triple integral: ∫∫∫ A(x, y, z) dy dx dz, where x = 3 to x = 0, y = 2 to y = 0, and z = 1 to z = 0. Evaluate A, substitute A into D, and solve.
6. Determine the scalar equation of each of the following lines: a. The line perpendicular to the vector (2, 3) that passes through the point (-6, 2). b. The line that passes through (5, -1) and (8, -3). c. $l_1$: (10, -4) + t(1, -2) d. \begin{cases} x = -3 - t \ y = 2 + 4t \end{cases}
3,10 points In a binomial distribution, if p=0.70, what is the value of q ?
Find the exact values of the trigonometric functions for the acute angle $\theta$. $\cos \theta = \frac{12}{13}$ $\sin \theta = $ $\cos \theta = $ $\tan \theta = $ $\csc \theta = $ $\sec \theta = $ $\cot \theta = $
A moon is in the new phase between its planet and the star around which they orbit. The moon orbits its planet at an average distance of $1.91 \cdot 10^8$ m and has a $1.25 \cdot 10^{21}$ kg. The planet orbits its star at an average distance of $3.01 \cdot 10^{12}$ m and has a $8.68 \cdot 10^{25}$ kg. The star has a mass of $1.99 \cdot 10^{30}$ kg. What is the ratio of the planet's force of gravity on the moon to the star's force of gravity on the moon when the moon is in new phase to two significant digits? [hint: the planet should pull with a larger force than the star]