Today begins the annual summer Problem of the Week. For more recent viewers, the problem of the week is a math problem I create that has five individual parts of it, each part containing a different branch of mathematics. Rather than posting the whole thing at once, I think it is more fun to spread it out across a whole week. So, there is a problem on Monday, which will find the value of one or more variables. Then, the Tuesday problem will take the values of those variables, and do more math on them to receive the next set of answers. You will have to substitute the answers in, and then solve the new problem. This will continue through the whole week, until Friday, when you finally solve for x and complete the problem. All of the answers get posted one month later along with the regular Saturday posting to go along with it.
Many of the concepts have been discussed on the blog before, considering that I won't give a problem if I don't think the topics are somewhat cool and interesting. If I were to ask a question about logarithms (I will not be doing that, so that is the example I chose), search logarithms in the search bar, and you should find a post that discusses that concepts. Also, the Problem of the Weeks in 2011 explained every concept before giving the problem, so that should be helpful.
Look at the triangle below:
Determine the area and perimeter of this triangle. Use a for the area and p for the perimeter. Do not round answers.
p = ____
Look at the triangle below:
After finding the value of h, determine the perimeter of this triangle. Use p for the perimeter. Round to the nearest hundredth.
p = ____
Look at the triangle below:
First, find the values of s and t. Round them to the nearest whole.
t = ____
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