Plot each of the bundles from parts A – C on a graph that measures avocadoes on the horizontal axis and loaves of bread on the vertical axis, connect the dots to find Matt’s budget constraint. Show what happens to the budget constraint if his income falls to $100, (prices do not change). Show what happens to the budget constraint if price of avocado rises to Pa = $2 per avocado, (income and price of loaves of bread did not change).

Ravi has £21 to spend on pastries and biscuits. If he spends all the money on pastries, he can afford 15 pastries. The slope of Ravi’s budget line (assuming his pastries consumption is measured on the horizontal axis and his biscuits consumption is measured on the vertical axis) is -3.5 (3.5 in absolute terms). Calculate the price of a pastry and the price of a biscuit. Write down Ravi’s budget equation and draw the corresponding budget line. Mark the consumption bundle mentioned above. In your graph, clearly label the axes, the budget line, and calculate the coordinates of the points of intersection of the budget line with each axis. Interpret each of those points. Discuss how Ravi’s budget set would change if his budget doubles. Show the relevant changes graphically. How could the price of a pastry increase so that Ravi could still afford to buy 15 pastries? Discuss how Ravi’s budget constraint would change if the government imposed a tax of £0.50 per pastry and £0.50 per biscuit.

Describe and graph your own example of a budget constraint using two goods (don’t forget to label your axes). In your example, make sure to state what the budget is, the price of the two goods, what the slope of the budget constraint equals (make sure to include the correct sign), and interpret what the slope represents.

Sarah likes basketball games and going to movies. Every month he has $480 to spend on the two activities. Ticket price of a basketball game is $15 and price of a ticket to movies is 12$. Write the budget constraint equation and draw the budget constraint for Sarah.

Consumer choiceJo buys muffins and cupcakes at a bakery. Jo’s weekly budget for baked goods is $70. The priceof muffins is $1.25. The price of cupcakes is $1.75.a) Write down Jo’s budget constraint: express the quantity of cupcakes as a function of thequantity of muffins.

Suppose Sam has a weekly budget of $48 to spend on juice and yogurt. Juice is priced at $4 per gallon, and yogurt is priced at $2 per container. gallons of juice. If he spends his entire $48 on yogurt, he can buy containers of If Sam spends his entire $48 on juice, he can buy yogurt. Use the blue line (circle symbol) to plot Sam's budget constraint on the following graph. Next, use the orange point (square symbol) to shade the area that represents combinations of juice and yogurt that are affordable for Sam. Finally, place the black point (plus symbol) on the point on Sam's budget constraint that corresponds to a scenario in which Sam spends $24 on each good. Note: Dashed drop lines will automatically extend to both axes. ? 36 33 30 27 24 21 18 12 9 6 3 YOGURT (Containers) 0 0 + 3 6 9 12 15 18 21 JUICE (Gallons) 24 27 30 33 36 BC, ($48) 0 Affordable Region $24 on Each BC₂ ($60)

Nick has $300 a month to spend on either detailing his sports car or buying bottles of good wine. It costs $100 to have his car detailed and a bottle of wine is $50. He currently buys four bottles of wine each month and has his car detailed once. If the price of car detailing decreases to $75, Nick's budget constraint will:

Consider a graph with paper on the x-axis and pencils on the y-axis.  If the price of pencils increases, then (select all that apply):   Check All That Apply the budget constraint will become steeper (the absolute value of the slope will increase).the budget constraint will become steeper (the absolute value of the slope will increase). the budget constraint will become flatter (the absolute value of the slope will decrease).  the budget constraint will become flatter (the absolute value of the slope will decrease). the slope of the budget constraint will not change.the slope of the budget constraint will not change. the x-intercept will increase.the x-intercept will increase. the x-intercept will decrease.the x-intercept will decrease. the x-intercept will not change.the x-intercept will not change. the y-intercept will increase.the y-intercept will increase. the y-intercept will decrease.the y-intercept will decrease. the y-intercept will not…

In Philip's world, only two goods give him utility: economics books (B) and computer games (G). His monthly budget is $100, while a book costs $5 and a game costs $10.