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Find the local and absolute extreme values of the function on the given interval. Also

specify the intervals where function is increasing or decreasing

(i) 𝑓(π‘₯) = (π‘₯2+ π‘₯ + 1)2

Q: Find the local and absolute extreme values of the function on the given interval. Also

specify the intervals where function is increasing or decreasing

𝑓(π‘₯) = π‘₯2e-x







6. In the manufacture of car tyres, a particular production process is know to yield 10 tyresΒ 

with defective walls in every batch of 100 tyres produced. From a production batch of 100 tyres, a sample of 4 is selected for testing to destruction. Find:Β 


i) the probability that the sample contains 1 defective tyre. (ii) the expectation of the number of defectives in samples of size 4. (iii) the variance of the number of defectives in samples of size 4.


5. A person who wants to get a driving license, has to face two separate tests. Road test is the one of these two tests and there is a 0.75 probability that an application for a drivers license will pass the road test on any given try.Β 


i) What is the probability that an applicant will pass the road test on any given try?Β 


5. A person who wants to get a driving license, has to face two separate tests. Road test is the one of these two tests and there is a 0.75 probability that an application for a drivers license will pass the road test on any given try.Β 


i) What is the probability that an applicant will pass the road test on any given try?Β 


P(-4.80 z 3.54

The equation for a displacement 𝑠(π‘š), at a time 𝑑(𝑠) by an object starting at a displacement of 𝑠0 (π‘š), with an initial velocity 𝑒(π‘šπ‘  βˆ’1 ) and uniform acceleration π‘Ž(π‘šπ‘  βˆ’2 ) is: 𝑠 = 𝑠0 + 𝑒𝑑 + 1 2 π‘Žπ‘‘ 2 A projectile is launched from a cliff with 𝑠0 = 30 π‘š, 𝑒 = 55 π‘šπ‘  βˆ’1 and π‘Ž = βˆ’10 π‘šπ‘  βˆ’2 . The tasks are to: a) Plot a graph of distance (𝑠) vs time (𝑑) for the first 10s of motion. b) Determine the gradient of the graph at 𝑑 = 2𝑠 and 𝑑 = 6𝑠. c) Differentiate the equation to find the functions for: i) Velocity (𝑣 = 𝑑𝑠 𝑑𝑑) ii) Acceleration (π‘Ž = 𝑑𝑣 𝑑𝑑 = 𝑑 2 𝑠 𝑑𝑑2 ) d) Use your results from part c to calculate the velocity at 𝑑 = 2𝑠 and 𝑑 = 6𝑠. e) Compare your results for part b) and part d). f) Find the turning point of the equation for the displacement 𝑠 and using the second derivative verify whether it is a maximum, minimum or point of inflection. g) Compare your results from f) with the graph you produced in a).


The recipe for mint chocolate ice cream requires 2 and half cups of cream for 10 people.You need ice cream for 16 people.How much cream will you need?


Hannah made a bank loan worth Php 200,550 with 5% interest compounded semi-annually (2 times in a year). If she is to pay at the end of the period only, how much will be the value of the loan after 2 years?


A delivery company accepts only rectangular boxes the sum of whose length and the perimeter of a cross-section does not exceed 108 inches. Find the dimensions of an acceptable box of largest volume.Β 


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