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A consumer can buy quantities of two goods, A and B. Suppose he buy x units of A and y units of B. Each unit of A costs 1 dollar and each unit of B costs 2 dollars. Given that the consumer has a budget of 200 dollars, determine the number of units of each good he should buy in order to maximise u. His utilities is u = xy3/2.
Then H and K are subspaces of R3. In fact, H and K are planes in R3 through the origin, and they intersect in a line through 0.
Obtain a relation for the variation of temperature in the wall by solving the differential equation. Evaluate the temperatures at the inner and outer surfaces of the wall
Identify the most important things you have learned from the course so far. Then, explain the strategies you have used to learn them.
Write Taylor polynomial approximations PN(h) of f(a+h) as a function of h, for small h, and state a formula for the error f(a+h)-PN(h)
A dealer offers a computer software program whose list price is $500 at a 19% discount. She will give an extra 3% discount if paid in cash. What is the selling price if payment is made in cash?
Having a terrible time figuring out the steps. Evaluate the integral use substitution prior to integration by parts integrate: ln(5x+5x^2) dx
The Forbes article titled Abandon Email as a Customer Service Channel at Your Peril discusses the channels of customer service that consumers prefer to use. What do you feel are the customer service channels people are most willing to use to resolv..
The base of a triangle is 4 inches longer than the height. If its area is 70 square inches, then what are the base and the height?
A total of 722 tickets were sold for the school play. They were either adult tickets or student tickets. There were 72 more student tickets sold than adult tickets. How many adult tickets were sold?
Use the following information to answer the next three exercises: A Lake Tahoe Community College instructor is interested in the mean number of days Lake Tahoe Community College math students are absent from class during a quarter.
Given two functions, p(x) and q(x), (p+q)(x)= p(x) at the intersept(s) of q(x). Is this: - always true - sometimes true - never true For the functions f(x) =3x^2-2x+1 and g(x)= x^2-x+3 , (f+g)(x) would be equal to what?
Students are classified according to eye color (blue, brown, green), gender (male, female), and major (chemistry, mathematics, physics, business). How many possible different classifications are there? Use a tree diagram.
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