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Find the area S of the region bounded by the parabola y = 5x^2, the tangent line to this parabola at (4, 80), and the x-axis.
Probability - offspring, For a certain animal species, the probability that a female will have a certain number of offspring in a given year is given
a roof truss XYZ in a shape of an isosceles right-angled triangle has a span of 20 meteres calculate the length of one of the slanted edges.
Use the circle graph to solve the problem. A survey of the 8263 vehicles on the campus of State University yielded the following circle graph.
determine how much the club should invest in each type of stock. (Assume that all the money available for investment is invested.)
When solving a radical equation, explain why it is important to try and isolate the radical term. If the radical term cannot be isolated, describe exactly how this will affect the process of solving the equation. Give an example.
If women are by nature either passive or uncompetitive, then it is not the case that there are lawyers who are women. If men are by nature either insensitive or without the ability to nurture, then it is not the case that there are kindergarten te..
A projectile is launched upward with a velocity of 96 feet per second from the top of a 90 foot stage. What is the max height attained by the projectile?
Find all lines through the point (2,1) that are tangent to parabola y=xsquared. What properties of parabolas and formulas do you use to solve this problem?
Compute the Initial Value Problem, Let G be a bipartite graph partitioned into vertex sets V and W. Assume all vertices have the same degree. Show G has a perfect matching.
suppose that the points a and b are two vertices of a square. find the two other vertices in all possible cases.
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.
Describe the cost C(x), in millions of dollars to inoculate x % of the Canadian population against a particularly virulent strain of flu
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