(b) Power Converters are an input in the manufacture of X-34 Landspeeders. (i) Draw a correctly labeled graph of the market for X-34 Landspeeders indicating the equilibrium price and quantity, labeled PO and Q0, respectively.
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(b) Power Converters are an input in the manufacture of X-34 Landspeeders.
(i) Draw a correctly labeled graph of the market for X-34 Landspeeders indicating the
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- Q.3 - An economist has estimated demand of D = 1000 − P and Supply of S = 400 + 10R for onions, where R is the number of days of rainfall. (a) Plot the demand and supply curves. (b) Show the equilibrium quantity and the equilibrium price on the graph. (c) Use Algebra to determine the equilibrium price and quantity (d) Use a new graph of demand and supply curves to show the effect of an increase in rainfallWhen sold for $260,000.00, Ferraris have an annual supply of 6431 vehicles and an annual demand of 6518 vehicles. When their price increases to $276,000.00, the annual supply increases to 6907, and the demand decreases to 5886 billion gallons. (a) Assuming that the supply and demand equations are linear, find the supply and demand equations. Supply Equation p = Demand Equation p = (Note: The equations should be in the form p = mq + b where p denotes the price (in dollars) and q denotes the quantity. The slope and y-intercept should be accurate to two decimal places). (b) Find the Equilibrium price and quantity. Equilibrium price p = Equilibrium quantity q = (Note: The equilibrium price and quantity should be accurate to two decimal places, and the equilibrium price should include a dollar sign).If the demand for milk is downward sloping, then an increase in the price of milk will result in a(n): (a) Increase in the demand for milk.(b) Decrease in the demand for milk.(c) Increase in the quantity of milk demanded.(d) Decrease in the quantity of milk demanded
- The demand function for an item is given by d(x) = 100/ 0.01x 2 + 1 (20 ≤ x ≤ 50) where d(x) (measured in units of a thousand) is the quantity demanded per weak and x is the unit price in dollars. (a) Find the rate of change in demand with respect to price. (b) How fast is the demand changing at price equal to 30 (x = 30)?the demand equation for a product is q=1.5p+600, where q is the number of a products that can be sold in a month and p is the price per product. (a) what price will produce the largest revenue? (b) what is the largest monthly revenue?(c) The demand function of the company that make hard disk is given by P = D(Q) = 78 – 4Q where P is the unit price in ringgit and Q is the quantity demanded in units of a thousand. The supply function for these hard disks is given by P = S(Q) = 13 + Q where P stands for the unit price in ringgit Q stands for the number of hard disk that the supplier will put on the market, in units of a thousand. Determine the consumers' surplus and the producers' surplus if the market price of a hard disk is set at the equilibrium price.
- The quantity demanded each month of Russo Espresso Makers is 250 when the unit price is $140. The quantity demanded each month is 1000 when the unit price is $110. The suppliers will market 750 espresso makers when the unit price is $76 or higher. At a unit price of $96, they are willing to market 2250 units. Both the supply and demand equations are known to be linear. (a) Find the demand equation. P = (b) Find the supply equation. p= (c) Find the equilibrium quantity and the equilibrium price. units $When the price of a gallon of milk increases from $6 to $8, quantity demanded decreases to 27 gallons. Assuming the price elasticity of demand for milk is -0.3, what is the original quantity demanded? (assuming further that this is the point elasticity relative to the original point on the demand curve.) Please make sure you give a numerical answer with no units and/or space or period (.) or comma (,) before or after your answer. Enter your answer hereGiven the demand functions, (iii) P = 45 (a) Write down the equations for TR. (b) Calculate the number of units which must be sold to maximize TR. Calculate the maximum TR. (c) State the values of Q at which MR and AR are zero.
- You have been hired as a marketing consultant to Johannesburg Burger Supply, Inc., and you wish to come up with a unit price for its hamburgers in order to maximize its weekly revenue. To make life as simple as possible, you assume that the demand equation for Johannesburg hamburgers is linear. (a) Your market studies reveal the following sales figures: When the price is set at $2.00 per hamburger, the sales amount to 5000 per week, but when the price is set at $4.00 per hamburger, the sales drop to zero. Use these data to find the linear demand function q(p), where p is the price per hamburger and q is the number of hamburgers they sell at that price per week. q(p) = (b) Find the price elasticity of demand. E(p) = (c) When you raise the price by 1% from $2 per hamburger, the demand decreases by %. Demand is of unit elasticity. vPlease no written by hand the demand function for a manufacturer's product is p = f(g) = - 0.20g + 500, where p is the price (in dollars) per unit when q units are demanded (per day). Find the level of production that maximizes the manufacturer's total revenue and determine this revenue. what quantity will maximize the revenue. q = blank unitsYou have been hired as a marketing consultant to Johannesburg Burger Supply, Inc., and you wish to come up with a unit price for its hamburgers in order to maximize its weekly revenue. To make life as simple as possible, you assume that the demand equation for Johannesburg hamburgers is linear. (a) Your market studies reveal the following sales figures: When the price is set at $2.00 per hamburger, the sales amount to 2000 per week, but when the price is set at $4.00 per hamburger, the sales drop to zero. Use these data to find the linear demand function q(p), where p is the price per hamburger and q is the number of hamburgers they sell at that price per week. q(p) = X (b) Find the price elasticity of demand. E(p) X (c) When you raise the price by 1% from $2 per hamburger, the demand decreases Demand is of unit elasticity. V by 1 %.