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Question: Describe in words the curve represented by the parametric equations
x = 3 + t3, y = 5 - t3
(a) Sketch the parameterized curve x = t cos t, y = t sin t for 0 ≤ t ≤ 4π.
(b) By calculating the position at t = 2 and t = 2.01, estimate the speed at t = 2.
(c) Use derivatives to calculate the speed at t = 2 and compare your answer to part (b).
The answer to Probability theory It is found that when a particular 4-sided die is rolled a 1 occurs 22.8% of the time, a 2 occurs 25.3% of the time, a 3 occurs 20.8% of the time, and a 4 occurs 31.1% of the time.
question 1. in a survey of children who saw three different shows at walt disney world the following information was
Find the number of committees from the given information - How many 5 card poker hands can be performed from a deck of 52 cards?
Future value and present value. i cant seem to find the right formula
Explain how to find a path with the least number of edges between two vertices in an undirected graph by considering it as a shortest path problem in a weighted graph.
Then draw the nullclines for this system and indicate which are the x and y-nullclines. Sketch the direction field in the regions between the nullclines
Show that the puzzle can be reduced to determining whether there is a Hamilton circuit in the graph in which each knight is represented by a vertex and two knights are connected in the graph if they are friends.
off with an initial velocity of u (at km/hr) and accelerates at a steady rate (a = km/hr2) for a time of t hours. Using the ‘area under the curve' method, derive and explain the equation to calculate the distance travelled: Distance travelled, s =..
How many different committees can be formed from 6 teachers and 45 students if a committee of 5 members are to be selected?
Find the exponential function N(t) given the growth factor of N is 5.02 and
The solution to Linear transformations, A linear transformation L: V -- W is said to be one-to-one if L(v1) = L(v2) implies that v1=v2. Show that L is one-to-one if and only if ker(L) = {0v}.
Prove using mathematical induction.
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