Question

In: Economics

Assume M=$100, PX=$5 and PY =$10. Graph the budget constraint. Label the intercepts with their appropriate...

Assume M=$100, PX=$5 and PY =$10. Graph the budget constraint. Label the intercepts with their appropriate numbers and the slope as well

Now let’s assume income doubles so that M=$200. On the same space as above, graph the new budget constraint while appropriately labeling everything again.

Need help with third part:

Assume M=$100 again. But now, the price of good X increases from $5 to $10. Graph a 3rd budget constraint on the above graph and label everything.

Solutions

Expert Solution


Related Solutions

- Px= $5, Py= $10, I= 300 -Budget constraint: 5x+10y=300 - MRSxy= Y/2x Suppose Mary’s income...
- Px= $5, Py= $10, I= 300 -Budget constraint: 5x+10y=300 - MRSxy= Y/2x Suppose Mary’s income had remained unchanged at $300. But the price of Good X falls to $3. Price of Good Y remains unchanged. Construct Mary’s Price Consumption Curve and Mary’s Demand Curve for Good X.
One reasonable consumer is choosing to maximize U(X,Y)=XY under a budget constraint of PxX+PyY=M. (Px,Py,M)=(4,2,24). (1)...
One reasonable consumer is choosing to maximize U(X,Y)=XY under a budget constraint of PxX+PyY=M. (Px,Py,M)=(4,2,24). (1) Explain what Px/Py=2 means. (2) Draw a budget line. (3) Draw an indiscriminate curve that conforms to a given utility function. (4) Find the optimal consumption (X*,Y*). (5) Calculate the income elasticity of demand for product X.
One consumer is choosing to maximize U(X,Y)=XY under a budget constraint of PxX+PyY=M. (Px,Py,M)=(4,2,24). (1) What...
One consumer is choosing to maximize U(X,Y)=XY under a budget constraint of PxX+PyY=M. (Px,Py,M)=(4,2,24). (1) What does Px/Py=2. mean in this case? (2) Draw a budget line. (3) Draw an indiscriminate curve that conforms to a given utility function. (4) Find out the optimal consumption (X*,Y*). (5) Calculate the income elasticity of demand for X goods.
Suppose that a consumer has the following demand function: x ∗ (px, py, m) = 3mpy/px...
Suppose that a consumer has the following demand function: x ∗ (px, py, m) = 3mpy/px . What type of good is good x? (Remember, m > 0, px > 0, py > 0) (a) ordinary, complement, normal (b) ordinary, complement, inferior (c) inelastic, substitute, inferior (d) ordinary, substitute, normal
A consumer’s demand function for good x is Qx = 100 – Px – Py/2 +...
A consumer’s demand function for good x is Qx = 100 – Px – Py/2 + Pz/2+ I/100 with Qx representing the quantity demand for good x, Px the price for good x, Py the price for good y, Pz the price for good z, and I the consumer’s income. c) Determine whether good y is a complement or substitute to good x. d) Determine whether good z is a complement or substitute to good x. e) Determine whether good...
If the demand for good X is QdX = 10 + aX PX + aY PY...
If the demand for good X is QdX = 10 + aX PX + aY PY + aMM. If M is the income and aM is positive, then: Goods y and x are complements Good x is an interior good Goods y and x are not related goods Goods y and x are interior goods Good x is a normal goods
Assume MUx = 1,000 utils, Px = $50, MUy = 250 and Py = $20. Are...
Assume MUx = 1,000 utils, Px = $50, MUy = 250 and Py = $20. Are we experiencing consumer equilibrium? If not what should we do?
Suppose that a consumer is at a bundle, (x0,y0), such that Ux/px > Uy/py. Assume a...
Suppose that a consumer is at a bundle, (x0,y0), such that Ux/px > Uy/py. Assume a well-behaved utility function. (a) Represent this situation graphically, in the commodity space (hint: you will have an indifference curve, a budget line, and the point (x0,y0)). (b) What change in consumption will this consumer need to make so that Ux/ px = Uy/py and why.
Draw and label a budget constraint and show it changing due to: A. An increase in...
Draw and label a budget constraint and show it changing due to: A. An increase in income B. A decrease in the price of the good on the horizontal axis.
10) If MUx/Px < MUy/Py, then A) spending a dollar less on Y and a dollar...
10) If MUx/Px < MUy/Py, then A) spending a dollar less on Y and a dollar more on X increases utility. B) spending a dollar less on X and a dollar more on Y increases utility. C) X is more expensive than Y. D) Y is more expensive than X. 11) Ellie is spending her entire income on goods X and Y. Her marginal utility from the last unit of X is 100 and the marginal utility from the last...
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT