An isoquant is a graph showing the same quantity of output for various combinations of inputs. Since these are all measures of quantity, they must all be positive.
No, a line with a positive slope and a line with a negative slope cannot be parallel. Parallel lines have the same slope, meaning they rise or fall at the same rate. A positive slope indicates that a line rises as it moves from left to right, while a negative slope indicates that a line falls. Therefore, these two types of lines will eventually intersect if extended far enough, demonstrating that they are not parallel.
the positive slope for an equation is a shdjcdhksfdgkf
As a line with a positive slope gets closer to vertical, its slope value increases and approaches infinity. The slope is defined as the rise over run; as the run (horizontal change) approaches zero, the slope becomes steeper. Ultimately, a perfectly vertical line has an undefined slope, as it cannot be expressed as a ratio of rise to run.
For a negative slope, the rise is negative and the run is positive.
An isoquant is a graph showing the same quantity of output for various combinations of inputs. Since these are all measures of quantity, they must all be positive.
Following are the properties of Isoquant Curves, 1. Convex to the origin. 2. Slopes downward to the right. 3. Never parallel to the x-axis or y-axis. 4. Never horizontal to the x-axis or y-axis. 5. No 2 curves intersect each other. 6. Each iso quant is a part of an oval. 7. It cannot have a positive slope. 8. It cannot be upward sloping. Anonymous
Observing the slope of the isoquant as one moves outward on the labour axis but stays at the same point on the capital axis
negative slope, convexity to its origin
Yes. There is no positive or negative rise to generate a slope, and it cannot have a run of zero length.
a line with a positive slope rises from left to right
If the slope (line)is in upward direction, it is called positive slope
No, a line with a positive slope and a line with a negative slope cannot be parallel. Parallel lines have the same slope, meaning they rise or fall at the same rate. A positive slope indicates that a line rises as it moves from left to right, while a negative slope indicates that a line falls. Therefore, these two types of lines will eventually intersect if extended far enough, demonstrating that they are not parallel.
the positive slope for an equation is a shdjcdhksfdgkf
As a line with a positive slope gets closer to vertical, its slope value increases and approaches infinity. The slope is defined as the rise over run; as the run (horizontal change) approaches zero, the slope becomes steeper. Ultimately, a perfectly vertical line has an undefined slope, as it cannot be expressed as a ratio of rise to run.
Linear isoquant [perfect substitutability of factors of production], Input-output isoquant or Leontif isoquant [no substitution or strict complementarity; only one efficient method of production] are exceptions to isoquant convexity to the origin. Kinked isoquant is of limited substitutability at kinks. But if kinks come closer and closer, it will become a smooth curve, convex to the origin.
No because the slope of a line can be positive or negative