Multiplier Suppose that, throughout the U.S. economy, individuals spend 90 % of every additional dollar that they earn. Economists would say that an individual’s marginal propensity to consume is 0.90 . For example, if Jane earns an additional dollar, she will spend 0.9 ( 1 ) = $ 0.90 of it. The individual who earns $ 0.90 (from Jane) will spend 90 % of it, or $ 0.81 . This process of spending continues and results in an infinite geometric series as follows: 1.0.90.0.90 2 , 0.90 3 .0.90 4 . … The sum of this infinite geometric series is called the multiplier. What is the multiplier if individuals spend 90 % of every additional dollar that they earn?
Multiplier Suppose that, throughout the U.S. economy, individuals spend 90 % of every additional dollar that they earn. Economists would say that an individual’s marginal propensity to consume is 0.90 . For example, if Jane earns an additional dollar, she will spend 0.9 ( 1 ) = $ 0.90 of it. The individual who earns $ 0.90 (from Jane) will spend 90 % of it, or $ 0.81 . This process of spending continues and results in an infinite geometric series as follows: 1.0.90.0.90 2 , 0.90 3 .0.90 4 . … The sum of this infinite geometric series is called the multiplier. What is the multiplier if individuals spend 90 % of every additional dollar that they earn?
Solution Summary: The author explains the formula used to calculate the value of multiplier if individual spend 90 % of every additional dollar that they earn.
Multiplier Suppose that, throughout the U.S. economy, individuals spend
of every additional dollar that they earn. Economists would say that an individual’s marginal propensity to consume is
. For example, if Jane earns an additional dollar, she will spend
of it. The individual who earns
(from Jane) will spend
of it, or
. This process of spending continues and results in an infinite geometric series as follows:
The sum of this infinite geometric series is called the multiplier. What is the multiplier if individuals spend
of every additional dollar that they earn?
Use Euler's method to numerically integrate
dy
dx
-2x+12x² - 20x +8.5
from x=0 to x=4 with a step size of 0.5. The initial condition at x=0 is y=1. Recall
that the exact solution is given by y = -0.5x+4x³- 10x² + 8.5x+1
Find an equation of the line tangent to the graph of f(x) = (5x-9)(x+4) at (2,6).
Find the point on the graph of the given function at which the slope of the tangent line is the given slope.
2
f(x)=8x²+4x-7; slope of the tangent line = -3
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