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1. In the first attachment the primitive function y=F(x) to y=f(x) is drawn. a) With help of the figure calculate: (integral[0,1]f(x)dx + integral[1, 2]f(x)dx). b) Also calculate: (integral[0, 2]f(x)dx). Compare the results and draw a conclusion.
2. Calculate: (integral[0, 0.5](e^x+1/(e^x))^2 dx). An exact answer is needed.3. In the second attachment the curve y=6*x^2-2*x^3-6x+5 is drawn. You can tell from the figure that the curve and both posotive coordinate axes is limiting a finite area. Determine the size of this area. The right integration limit is determined with Newton-Raphson's method. The integration limit should be determined with such accuracy that the answer of the area can be given with three significant limits. The starting value of the iteration is to be taken directly out of the figure.
the differenece between the prices of two bikes is $18 the sum of the prices is $258 how much does each bike coat?
What about the second equation? How are these examples similar? How are they different? Find a problem in the text that is similar to examples 2, 3, and 4. Post the problems for your classmates to solve.
graph of the function.make use of domain range symmetry asymptotes intercepts relative extrema and or points of
Explain the phrase "outside the scope of the model". Why is it dangerous to make predictions outside the scope of the model?
Apply Chi Square test of independence to test whether there exists any association between two variables.
bay street has between 1 annd 15 houses nubered 123 and so on. mr sullivan lives in one of these houses. the sum of all the houses equals the sum of all the house nubers greater than his. how many houses are there on bay street?
A significant amount of improvement took place
a tree on a hillside casts a shadow 209 ft down a hill. If the angle of incline of the hillside is 22 to the horizontal and the angle of elevation of the sun is 54, find the height of the tree.
petros wishes to retire in 10 years from now. he has 250000 in his rrsp currently and will contribute 5000 at the
the company has collected data concerning weekly fuel consumptiony average hourly temperaturex1 and the chill indexx2.
Determine the number of turns made by a wheel to cover a well known distance using perimeter of circle.
A gun is fired with angle of elevation 30°. What is the muzzle speed if the maximum height of the shell is 486 m? (Round the answer to the nearest whole number. g ≈ 9.8 m/s2)
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