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In a forest planted in a certain type of pine trees with a height of 1.7 m. For they are 15 years old, grows trees with a height 17.3% per year.
a) establish a formula that describes the tree height as a function of number of years after planting
b) how high is a 7 year old wood, according to the model?
c) By how many percent of trees grow in height over 3 years according to the model?
Using the appropriate substitution method and the quotient rule find the integral of: Integral: 1+tanx/1-tanx dx
Consider the following LPP Without using artificial variable(s), solve the given LPP (do not solve the dual problem). Write the dual of the above problem.
Explain why an Abelianization fo G is unique up to isomorphism. Construct an Abelianization of G as follows: Let G' be the subgroup fo G generated by all commutators [x,y] = xyz^-1 y^-1, where x, y are real members of G.
Find the range of angles that trace out the full graph and determine and graph the equations of the tangent lines at each relative maximum of r
Normal subgroups, Second Theorem of Isomorphism, Conjugates and Cyclic Groups
State the domain of the following and provide a brief explanation fgor your answer: a) f(x)=sqrtx+4 b) g(x)= 2x+1/x-7 c) h(x)=3x^2+5x-3 d) l(x)=2x+3 e) m(x)=3/x^2+7
Why did Leontief use linear algebra techniques to create his model? Can you think of alternative methods? What are the main strengths of his model?
Please solve for x, y & z using the process of elimination method (non matrix method)
A new drug cures 80% of the patients to whom it is administered. It is given to 25 patients. Find the probabilities that among these patients, the following results occur.
Systems of equations can be solved by graphing or by using substitution or elimination. What are the pros and cons of each method? What circumstances would cause you to use a different method?
A family made an investment for 1 year that earned $7.50 simple interest. If the principal had been $25 more and the interest rate 1% less, the interest would have been the same. Find the principal and the rate.
Problem solving on linear programming
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