Question

4. Suppose a consumers utility from consuming bananas is described by the function: U(B) = 10B + 3B2 B3 Answer the following
0 0
Add a comment Improve this question Transcribed image text
Answer #1

Q4)

A) MU = value due to additional banana

= dU/dB

= 10 + 6B - B​​​​​​2​​​

B) table

Banana B TU MU
0 0 -
1 12.667 12.667
2 29.33 18
3 48 19
4 66.67 18
5 83.33 15
6 96 10
7 102.667 3
8 101.33 -6
9 90 -17

C) no, more than 7 bananas are not Consumed .

Bcoz if B > 7 , then MU becomes negative,

its mandatory to answer only first question

Add a comment
Know the answer?
Add Answer to:
4. Suppose a consumer's utility from consuming bananas is described by the function: U(B) = 10B...
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for? Ask your own homework help question. Our experts will answer your question WITHIN MINUTES for Free.
Similar Homework Help Questions
  • 3. Suppose your utility function (e. level of satisfaction from consuming a and b) is given...

    3. Suppose your utility function (e. level of satisfaction from consuming a and b) is given by U(a, b)=a 1/32/3 where a represents apple and b represents banana. Your total income is $500. The price of apple is $5 and the price of banana is $10. (a) Write your Budget Constraint (BC). What is the Marginal Rate of Transformation? (b) Find the Marginal Rate of Substitution. (c) Find the consumption combination of bananas and apples that maximizes your utility given...

  • Suppose the consumer's utility from consuming goods X and Y is U = X0.4 y1 -0.4,...

    Suppose the consumer's utility from consuming goods X and Y is U = X0.4 y1 -0.4, and her budget constraint is 1X + 3y = 16. If she optimally chooses her bundle, how much of good X does she consume?

  • Diana's utility function for consuming apples (Xa) and Bananas (Xb) is U(Xa,Xb) = XaXb. Suppose the...

    Diana's utility function for consuming apples (Xa) and Bananas (Xb) is U(Xa,Xb) = XaXb. Suppose the prices of apples is $1, bananas $2, and her income is $40. On a graph with bananas on the y-axis, use blue ink to draw Bianca’s budget line.With red ink, plot an indifference curve that gives her a utility level of 150. Using black ink, plot an indifference curve that gives her a utility level of 300. Can Bianca afford any bundles that give...

  • I only need answers for e and f. Problem 3: Suppose your utility function (i.e. level...

    I only need answers for e and f. Problem 3: Suppose your utility function (i.e. level of satisfaction from consuming a and b) is given by ?(a, b)=?1/3?2/3 where a represents apple and b represents banana. Your total income is $500. The price of apple is $5 and the price of banana is $10.(a) Write your Budget Constraint (BC).(b) Write your Rational Choice (RC). (c) Find the consumption combination of bananas and apples that maximizes your satisfaction given your budget...

  • 2. Mike's preferences are represented by the utility function U(A, B)- A+2B. He has an income...

    2. Mike's preferences are represented by the utility function U(A, B)- A+2B. He has an income of $20. Consider each of the following combination of prices of goods. On the same graph, (i) graph a family of indifference curves for the consumer, (ii) graph the budget lines for each combination of prices, (iii) calculate and label the optimal consumption choice(s) for each combination of prices, and (iv) calculate the utility Mike derives from consuming the optimal consumption choice bananas (a)...

  • 3. Suppose a consumer's utility function is given by U(A, B) In(A)+In(B). Suppose the price of...

    3. Suppose a consumer's utility function is given by U(A, B) In(A)+In(B). Suppose the price of each apple (A) is €6, and the price of a loaf of bread (B) Is €6 and the consumer's income is €120 ) Write down the Lagrangian for this problem and solve for the optimal consumption of apples and (ii) Report and interpret your solution for the Lagrange multiplier. bread. i) Evaluate the marginal utility of bread and the marginal utility of apples at...

  • 2. Mike's preferences are represented by the utility function U(A, B) A+2B. He has an income...

    2. Mike's preferences are represented by the utility function U(A, B) A+2B. He has an income of $20. Consider each of the following combination of prices of goods. On the same graph, (i) graph a family of indifference curves for the consumer, (ü) graph the budget lines for each combination of prices, (i cakculate and label the optimal consumption choice(s) for each combination of prices, and (iv) cakulate the utility Mike derives from consuming the optimal consumption choice. bananas 20...

  • 2. Mike's preferences are represented by the utility function U(A, B) A+2B. He has an income...

    2. Mike's preferences are represented by the utility function U(A, B) A+2B. He has an income of S20. Consider each of the following combination of prices of goods. On the same graph, (i) graph a family of indifference curves for the consumer, (ii) graph the budget lines for each combination of prices, (iii) calculate and label the optimal consumption choice(s) for each combination of prices, and (iv) calculate the utility Mike derives from consuming the optimal consumption choice. bananas 20...

  • 3. Suppose a consumer's utility function is given by U(A,B) In(A)+In(B). Suppose the price of each...

    3. Suppose a consumer's utility function is given by U(A,B) In(A)+In(B). Suppose the price of each apple A) is є2, and the price of a loaf of bread (B) is є2 and the consumer's income was €40. (i) Find the marginal utility of apples and the marginal utility of bread and use these to determine if the ii) Write down the Lagrangian for this problem and solve for the optimal consumption of apples and iii) Report and interpret your solution...

  • 1. Dorothy's utility function is U(B, O) = (B + 2) (0 + 1) where B...

    1. Dorothy's utility function is U(B, O) = (B + 2) (0 + 1) where B is her consumption of bananas and O is her consumption of oatmeal. MUB = 0 + 1, MUo = B + 2. (Place Oatmeal on the y axis.) a. Write down the expression and draw Dorothy's indifference curve through (2,8). b. Suppose po = Pb = $1 and M = $11, draw the budget constraint on the same graph as her indifference curve. c....

ADVERTISEMENT
Free Homework Help App
Download From Google Play
Scan Your Homework
to Get Instant Free Answers
Need Online Homework Help?
Ask a Question
Get Answers For Free
Most questions answered within 3 hours.
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT