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A study showed that there are 17 vehicles for every 10 households. how many vehicles are there for 106 million households?
There will be ( ) million vehicles?
Simplyify you answer
Suppose u and v are non-parallel unit vectors, a=u+sqrt(3)v and b=u-sqrt(3)v. If the angle theta between u and v are the same as that between a and b, find cos theta.
Teachers also found that strength of class is maximum satisfying all above conditions. Determine the total no. chocolates got by student A of the first class.
What are some of the benefits of being able to find the expected value of a probability distribution? Give an example of how this could be used your advantage in a business setting
What technique would be used to solve the differential equation: You do not have to solve the differential equations, just write what technique that you would use to solve them.
Find all subfields of Q ( sqrt2, sqrt 3) with proof that you have them all. What is the minimal polynomial of sqrt2+ sqrt3? Which subfields does it generate over Q?
Probability of a Bullseye, A simple dartboard has three areas - the main board has a radius of 10 inches, there is a circle with a radius of 5 inches, and the bullseye has a radius of 2 inches
Combine from JPE, Fall 90 and Spring 97) Let A ∈ C^(n X n) be a normal matrix. Prove that A - M is normal for any λ ∈ C. Prove that ||Ax||2 - ||∧*x||2 for all x ∈ C^n
The instructions are as follows: write each equation in slope-intercept form and then find the slope and y-intercept.
Using the least squares method answer the following. What are the main strengths of this method?
Stephanie claims that your model is fundamentally flawed, extend and refine your model to make it more realistic and clearly state any assumptions you used to create your model.
Compare and contrast the value of three separate, grand strategies for your organization. What questions must each grand strategy answer? Who in the organization does the strategy affect and how?
Modelling the Rules of a Game. Alex and Mark are playing a game. The goal is to get to 100. The first player picks a whole number from 1 to 10, inclusive, and then the second player picks a whole number from 1 to 10 and adds it to the score so far..
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