Answer:
3X + 5Y = 100
Explanation:
Given that a consumer has $ 100 to spend on two goods X and Y with prices $ 3 and $ 5 respectively, the equation that represents this distribution is the following:
3X + 5Y = 100
Thus, the consumer may consume different combinations of products, as long as the sum of both amounts is $100 as a final result. For instance:
3x20 + 5X8 = 100
60 + 40 = 100
3x5 + 5x17 = 100
15 + 85 = 100
Karen is buying a new laptop. She is looking for a light-weight computer. The laptop she purchases is a little heavier than she had originally hoped, but she was willing to accept the extra weight for a computer with a bigger, clearer screen.
Karen made her purchase decision using a compensatory decision rule.
In psychology, compensation is a approach whereby one covers up, consciously or unconsciously, weaknesses, frustrations, goals, or feelings of inadequacy or incompetence in a single life area thru the gratification or (drive toward) excellence in some other area. compensation can cowl up both real or imagined deficiencies and personal or bodily inferiority. fantastic compensations may additionally help one to conquer one's problems. then again, bad compensations do not, which ends up in a strengthened feeling of inferiority.
Learn more about compensatory here
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Answer:
I. Present values increase as the discount rate increases.
and
III. Present values are smaller than future values when both r and t are positive.
Answer:
Cant calculate
Explanation:
The National Income is the total amount of income accruing to a country from economic activities in a year's time. It includes payments made to all resources either in the form of wages, interest, rent, and profits. In this case, National income can not be calculated because data in corporate profits is missing
.
Fill out the FAFSA. You must complete the FAFSA (Free Application for Federal Student Aid) to qualify for: Federal and most state grants, scholarships, low-cost student loans, and work-study programs<span>. The Pennsylvania State Grant Program and other state programs.
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