4. Bliss point
A bliss point is the amount of consumption that maximizes a customer's satisfaction for a particular good or service. For example, the bliss point of ice cream might be one small bowl and the bliss point for travel might be one trip a month. A customer who exceeds their bliss point may feel stressed, unsatisfied or regretful. Bliss point is purely related to a customer's needs and wants as opposed to budget. It has implications for product design, customer experience, diversification and pricing.
5. Lump sum tax
A fixed amount of taxes assessed equally on all taxpaying
entities regardless of their income level. Lump-sum taxes, such as
sales taxes, property taxes on cars and business equipment, and
excise taxes, are thought to be regressive since lower income
people must apply a higher percentage of their income to the tax.
In theory, a lump sum income tax system could be more efficient
because it wouldn't be predicated on the ability to pay or a
person's willingness to work.
Lump sum taxes are the taxes that raise revenue for the government
without distorting resource allocation patterns, hence they are
preferred over other forms of taxes.
This question has three parts. Thank you.
Please answer parts A&B, thank you!
A please answer all parts, thank you!
Part 4,5 thank you PART A (65%) Answer four of the following questions. Use diagrams where appropriate in your answers. 1. Using an Edgeworth-Bowley Box diagram, explain what is meant by 'exchange efficiency'. 2. What is a 'negative externality"? Outline the solution proposed by Pigou to the problem of negative externalities, using a diagram to illustrate. 3. What is a 'public good? How can the government decide how much of a public good should be provided? 4. Outline why majority...
Please answer parts A through D. Thank you!
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please help with ALL parts thank you! Label the parts of a neuron. Word Bank nucleus dendrites tional Fair, Inc. axon terminal fibers cell body 38
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Can you show parts i through iv for parts e and f. please and thank you. The information seen here is all that was provided to answer the question. Can you please show the second-order linear ordinary differential equations (ODE) for parts e and f by answering parts i through iv for e and i through iv for f. Thank you. 1) Solve the following second order linear ODEs by i. Finding the roots of differential operator on the Left...
Help please and thank you! Development of the parts of the flower are: O A. too complex to describe OB.controlled by one gene OC. controlled by a series of genes OD.controlled by no genes