
Master micro and macro economic analysis by linking individual decisions to aggregate outcomes such as GDP, inflation, and unemployment, reinforced with Excel graphs, computations, and data context.
Explains microeconomics through optimization, showing how firms seek profit, individuals seek living standards, and demand and supply interact within market structures to allocate labor, capital, and land amid government regulation.
Explore macroeconomics by examining GDP, unemployment, inflation, and the fed's policies, and assess monetary and fiscal tools, equity markets, leading economic indicators, income distribution using Lorenz curve and Gini coefficient.
Explore the straight line equation y = a + m x, its intercept and slope, delta y and delta x, curves and their slopes, and solving simultaneous equations using Excel.
Explore how slope shifts from straight lines to curves, using delta y over delta x as a marginal measure and tangent line to compare rise over run of the curve.
Solve simultaneous equations algebraically to find the intersection of two lines. Verify the intersection by substituting x=50 and y=150.
Showcase solving simultaneous equations to find the intersection of two lines, x=50 and y=150, using an Excel scatter plot for principles of economic analysis.
Explore how scarce resources drive economic efficiency using a production possibility frontier between consumable and durable goods, highlighting opportunity cost, slope, intercepts, and the trade-off along the curve.
Explore how opportunity costs arise from the production possibilities frontier, measure with tangent line slopes, and identify efficient frontier points versus inefficiency inside the frontier and Pareto moves.
Explore how supply and demand shape a market economy, and analyze shifts and movements in demand and supply using a pizza example and a demand function under ceteris paribus.
Learn how changes in income and prices shift the demand curve versus movements along it, using coefficient-based equations and Excel demonstrations to illustrate ceteris paribus.
Examine the pizza supply side with a ceteris paribus supply function, learn the law of supply, and see how breadsticks (complements) and pasta (substitutes) affect supply signs and movements.
Analyze how the supply side shifts versus movements along the curve, as the breadsticks price rises, the supply curve shifts and quantity supplied increases.
Explore how the equilibrium price and quantity arise from demand and supply curves, solving for p as a function of q and verifying market clearing.
Algebraically solve for equilibrium price and quantity using the demand and supply equations, verify that price and quantity clear the market where quantity supplied equals quantity demanded.
Explore demand and supply through marginal value and marginal cost to identify equilibrium and how price floors, ceilings, and regulation affect the market's efficiency and allocation between consumers and producers.
Analyze how marginal benefits exceed marginal costs to reach equilibrium price and quantity, and compute consumer and producer surplus as the total gain to society from demand and supply.
Examine how price ceilings create shortages by lowering price below equilibrium, triggering excess demand and black markets, and learn that increasing supply through investment and tax breaks solves the issue.
Examine how price floors and ceilings distort markets, highlighting rent control and agricultural supports that create excess supply or unemployment, and disrupt market equilibrium.
Analyze shifts versus movements along the demand curve and measure elasticity coefficients to gauge how income, substitutes, and complements affect quantity demanded, under ceteris paribus.
Compute price elasticity of demand using arc elasticity with midpoint percentage changes, showing how quantity responds to price moves from 70 to 50 and 125 to 115, indicating inelastic demand.
Explore how price elasticity uses percentage changes in quantity and price, and how elasticity differs from the slope, including elastic, unitary, and inelastic cases and total revenue.
Analyze how a flat demand curve implies infinite elasticity, where tiny price changes wipe out quantity and alter total revenue, since revenue equals price times quantity.
Explore how elasticity links price and quantity to total revenue, contrasting elastic and inelastic demand and applying percentage-change logic to the revenue impact.
Analyze how elastic and inelastic demand affect total revenue using a downward sloping demand curve, elasticity calculations, and a midpoint method to identify the revenue-maximizing point.
Explore how price elasticity varies along a sloping demand curve, with elasticity above midpoint greater than one and below midpoint less than one, and its effect on total revenue.
Explore determinants of price elasticity, including substitutes, income share, and time horizon, and define income elasticity with normal, inferior, luxury, and necessity goods.
Explore cross elasticity of price to measure how demand for one good responds to price changes in another, identifying substitutes and complements and their demand shifts.
Explain price elasticity of supply using the inverse-slope method, showing elasticity can be less than one, equal to one, or greater than one across different supply segments.
Explore how individual demand shapes market demand by examining utility, marginal utility, and total utility, and explain the law of diminishing marginal utility and the water and diamond paradox.
Examine how diminishing marginal utility converts to marginal value, driving the downward-sloping market demand through the horizontal sum of individual demands.
Examine a two-good utility model where utility equals x times y, maximize under an $800 budget with prices 100 and 2, using a three-dimensional utility surface and an Excel solver.
Show how a fixed $800 budget with prices x=100 and y=2 yields a budget line with x intercept 8 and y intercept 400, illustrating the trade-off between x and y.
See how to project a three-dimensional utility function into two dimensions by using level curves and indifference curves, then pair them with the budget line for optimal spending.
Demonstrates budget lines and indifference curves with prices of x at 100 and y at 2, identifying the $800 affordable combination that maximizes utility.
Explore the tangency solution where the budget line touches the indifference curve, yielding maximum utility within $800, with mu_x/mu_y = p_x/p_y at the optimum.
Discover how to achieve maximum utility by equalizing marginal utility per dollar across goods x and y, using budget line and indifference-curve tangency.
Apply the equal marginal utility per dollar rule across goods to maximize utility under a budget, then use Excel Solver to identify the optimal quantities of x and y.
Explore how production translates capital and labor into output in the short run and long run. Examine costs, and the average and marginal product of labor in a competitive market.
The value of marginal product of labor equals the price of output times the marginal product of labor. Wages rise with higher output prices or efficiency when marginal product increases.
Analyze the marginal value product of labor and its influence on wages, then define explicit, implicit, sunk, fixed, and variable costs, and outline short-run cost curves with diminishing returns.
Plot fixed, variable, total, and marginal costs against output, then compute average variable cost and average total cost to analyze cost curves in principles of economic analysis.
Analyze short-run cost functions, including marginal cost, average variable cost, and average total cost, noting the shutdown point and how fixed costs affect the curves and long-run decisions.
Explore how firms minimize production costs in the long run by using isoquants and isocosts, with a production function q = l^2 k and variable labor and capital.
Explore how the production budget line, or isocost, shows affordable combinations of capital and labor costing the same amount, and how the intercept and slope respond to price changes.
Minimize the cost of producing 5000 units by choosing a cost-efficient mix of capital and labor with isocosts and a solver, at the tangency point.
Minimize costs by equating marginal product per dollar of labor and capital at the tangency between isoquant and isocost, illustrating outsourcing decisions.
Explore market structures from perfect competition to monopoly, including monopolistic competition and oligopoly, and analyze how supply, demand, price, and marginal revenue shape outcomes.
In a perfect competition setting, a farmer maximizes profit by comparing price, costs (fixed, variable, total, average, marginal), and output, with profit maximization occurring where marginal revenue equals marginal cost.
Explore how price, average revenue, and marginal revenue relate to marginal cost to guide optimal output. Examine shutdown price, marginal profit, and total cost to assess short run profitability.
Explore how the short run supply curve derives from marginal cost above the shutdown price and assess profit maximization using marginal profit.
Understand how market supply sums firms' marginal costs and how entry and exit move prices toward zero economic profit in the long run via MR = MC.
Explore how price equals marginal cost drives short-run supply, signals entry when profits rise, and defines shutdown at the minimum of AVC and long-run zero-profit at the minimum ATC.
Explore monopoly pricing, downward-sloping demand, marginal revenue and marginal cost to set quantity and price, while contrasting efficiency with competitive markets and noting natural monopolies and regulation.
In this monopoly example, a single firm faces the market demand, sets output where marginal revenue equals marginal cost, and prices on the demand curve, with no separate supply curve.
Explore how a monopoly reduces output and raises price, creating deadweight loss by the gap between marginal value and marginal cost, lowering consumer and producer surplus versus competition.
Plot price and marginal revenue and marginal cost to illustrate the deadweight loss of monopoly, compare with competitive output, and discuss impacts on GDP and living standards.
Explore economies of scale and returns to scale, including constant, increasing, and decreasing returns, and explain natural monopolies in utilities such as electricity.
Explore how increasing returns to scale drive declining average total cost and marginal cost, and compare outcomes under perfect competition, monopoly, and regulated utilities.
Explore monopolistic competition and oligopoly as real-world market structures, with product differentiation, branding, advertising, market power, and pricing strategies explained through concentration ratios, Herfindahl index, and game theory.
Explore how government regulations and antitrust laws create a fair, level playing field for buyers and sellers. Understand vertical and horizontal mergers, corporations, and capital markets.
Welcome to the dynamic world of economics! In this comprehensive course, we delve into both microeconomic and macroeconomic realms, offering a holistic understanding of how economies function and evolve.
Microeconomics, the cornerstone of our study, scrutinizes the intricate behaviors of individual economic actors such as consumers, workers, firms, and market forces. Through meticulous analysis, we unravel how consumption, production, and income distribution interlace within the market's intricate web, empowering us to navigate real-world scenarios with informed decision-making.
Meanwhile, macroeconomics unveils the broader canvas, shedding light on pivotal phenomena such as national income, unemployment, and inflation that sculpt the socioeconomic landscape. Yet, we transcend mere observation by delving into the intricate dynamics of government intervention. From the indispensable role of the Federal Reserve Bank to the nuanced workings of monetary and fiscal policies aimed at steering unemployment and inflation, we meticulously explore how regulatory measures can shape economic trajectories within defined boundaries.
Throughout the course, we use Microsoft Excel as our primary tool for computations and graphing. This approach not only builds practical Excel skills, but also helps students explore economics in a hands-on, data-driven way—deepening both understanding and retention.
Embark on this enlightening journey with me as we delve deep into the intricate tapestry of economic principles, providing you with invaluable insights into both the micro and macro dimensions of economic phenomena, guiding you towards gaining a comprehensive understanding of the intricate workings of our domestic and global economies .