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I have a good working knowledge of OOP but I'm just starting out in game programming. Which game sdk would you recommend for someone like me?

Please feel free to recommend books or websites.

2 more questions. How much does an oil filter cost? How bad is it to add new motor oil without doing an oil change?

I am 29 years old and I have never felt this before in my knee joints. Am I not getting the right vitamins or something?

and how will this affect astrology?

We're studying mathematical modeling and optimization or maximization. I'm having a difficult time with this project:

Building a Greenhouse

Your parents are going to knock out the entire length of the south wall of their house and turn it into a greenhouse by replacing the bottom portion of the wall by a huge sloped piece of glass (which is expensive). They have already decided they are going to spend a fixed amount. The triangular ends of the greehouse will be made of various materials they already have lying around.

The floor space in the greenhouse is only considered usable if they can both stand up in it, so part of it will be unusable. They want to choose the dimensions of the greenhouse to get the most usable floor space. What should the dimensions of the greenhouse be and how much usable space will your parents get?

(end)

Now my first instinct is to use length x width x height (1/2) but I was told I should be using trig (sin,cos,tan) I don't know how to start this.

Find the slope of the tangent line to the curve x^3 + 2xy + y^2 and find the equation of the line tangent to the curve at (1,1)

At a time t seconds after it is thrown up in the air, a baseball is at a height of f(t) = - 4.9 t ^ 2 + 25 t + 3 meters.

a) What is the average velocity of the baseball during the first 2 seconds?

b) Find the instantaneous velocity at t = 2 seconds.

c) What is the acceleration at t = 2 seconds

d) How high does the baseball reach?

e) how long is the baseball in the air?

An economist is interested in how the price of a certain item affects its sales. At a price of $, p, a quantity, q of the item is sold.

If q = f(p), explain the meaning of each of the following statements

f(200) = 2200

f ' (175) = -12.5

What are two interpretations that the derivative at a point can have?

f(x) = 5 / (x^2 + 7)