The slope of the consumption schedule, or line, in an economy represents the marginal propensity to consume (MPC), which measures the change in consumption resulting from a change in income. A steeper slope indicates a higher MPC, meaning consumers are likely to spend a larger portion of any additional income, while a flatter slope suggests a lower MPC, with consumers saving more of their additional income. This slope is crucial for understanding how changes in income levels affect overall consumption and economic activity.
Calculate the slope of the given line. Any line parallel to it will have the same slope.
If you mean: y = 3.8x then the slope is 3.8 with no y intercept
The slope is 5.
If the slope m is given at a point (xo, yo) of a line, then the equation of the line is given by: y - yo = m(x - xo)
That will depend on the value of the slope which has not been given.
mainly the slope of Is curve depends on ; -the slope of investment schedule -the size of the multiplier
Investment schedule and size of the multiplier
It will have the same slope of -2 but the y intercept of the line will be different
Calculate the slope of the given line. Any line parallel to it will have the same slope.
Use point-slope formula
The concept of demand and supply comes into play in the economic arena when it comes to production and consumption pattern. The demand plays a crucial role and the break even is necessary in the economy. The demand curve always follows negative slope while the supply has a positive slope. The more the demand, the more would be the supply. So as we see that demand and supply are directly proportional and economy produces what people are willing to buy.
Slope = 3
If you mean: y = 3.8x then the slope is 3.8 with no y intercept
the slope is -1/3
The slope is 5.
If the slope m is given at a point (xo, yo) of a line, then the equation of the line is given by: y - yo = m(x - xo)
Equation of given line: 3x + y = 15 or y = -3x + 15 Slope of given line = coefficient of x = -3 Slope of perperndicular = -1/(slope of given line) = -1 / (-3) = 1/3