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Question: Explain each of the following using supply and demand diagrams.
(a) When a cyclone hits Queensland, the price of bananas rises in supermarkets throughout the country.
(b) When school holidays end, the price of interstate air travel in Australia falls.
(c) When a war breaks out in the Middle East, the price of Petrol rises and the price a used Ford falcon falls.
Finding the probability repeats in finite sequences. What is the probability that out of 3 people, 2 were born in the same month.
two forces act on an object. a 36N force acts at 225 degrees celcius, a 48-N force acts 315 degrees celcius what is the magnitude and direction of their equilibrant.
In S(5) let pi=(245)(1354)(125). Write pi as a product of disjoint cycles and then answer the following questions. Determine pi^2, pi^5, pi^(-1).
Determine the revised profit function Q(x).
Consider the population model dP/dt=.3(1-P/200)(P/50-1)where P(t) is the population at time t. For what values of P is the population in equilibrium?
Suppose that g: Y-->R is a function which is differentiable at y_0. Then the function g o f: X-->R is differentiable at x_0, and (g o f)' (x_0) = g'(y_0)f '(x_0)
The ellipsoid's equation: x^2 + y^2 - yz + z^2 = 1 is quadratic in z, so can be solved for z explicitly to give the top and bottom halves. Use the quadratic formula to find the these functions.
a manufacture of backpacks determines that the cost to product 100 backpacks is 1500$. The cost to produce 500 backpacks is $7000. write a linear equation for the cost, y, of producing x backpacks.
If a plane can travel 460 mph with the wind and 400 mph against the wind, what is the speed of the plane in still air?
Find (dy/dx) by implicit differentiation for the following equation:
Two fire towers are 30 km apart. tower A being due west of tower B. a fire is spotted from the towers and the bearings from A and B are East 14 degress north and west 34 north respectively. find the distance D of the fire from the line segment AB.
Two balls are chosen randomly from a basket containing 8 white, 4 black and 2 orange balls. Suppose that we win $2 for each black ball selected and we lose $1 for each white ball selected. Let X denote our winnings.
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