State distance as a function of exterior point from circle
From the exterior point P which is h units from the circle of radius r, a tangent line is drawn to circle. Consider y denote distance from point P to point of tangency T. State y as a function of h.
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Give the linear function for line with slope -3/2 which passes through point (4, -5) and graph function. Illustrate all steps to understand process.
Assume .88 g of water condenses on a 75.0-g block of iron that is initially at 22 *C. Identifies the final temperature of the iron block if the heat released during the condensation goes only to warming the iron block.
The forester, 175 feet from base of the redwood tree, observes that angle between ground and top of tree is 60°. Find height of tree.
Consider A = f(r) area of circle with radius r and r = h(t) be radius of circle at time t. Which of the given statements correctly gives the practical interpretation of composite function f(h(t))?
How far Lisa runs in first 10 minutes? Does she run same distance every 10 minutes? Y / N Make three triangles on graph to demonstrate response.
State monthly cost C as the function of distance driven, d, suppose that the linear relationship provides a appropriate model.
Use intermediate value theorem to find whether polynomial function has a zero in given interval. Illustrate all of work.
When two railroad tracks combine, overlapping portions of tracks are in shapes of circular arcs. Radius of each arc r (in feet) and angle are related by x/2 = 2r sin^2 ?/2. Write the formula for x in terms of cos x.
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