yes because if you keep gaining weight you can stop your heart from pumping because blood can not get to your whole body
It is an example of continuous variations.
Examples of continuous variation are anything that can be measured such as, shoe size, height, weight, hand span and diameter of limpit shells. Discontinuous variation however is when there is a clear cut difference such as different colours or different species.
How about f(x) = floor(x)? (On, say, [0,1].) It's monotone and therefore of bounded variation, but is not Lipschitz continuous (or even continuous).
discrete
hair colour
It is an example of continuous variations.
Variation that can take any value, such as height or weight, is referred to as continuous variation. This type of variation is characterized by a range of possible values within a given interval, allowing for fractional or decimal measurements. Continuous variation often results from the interplay of multiple genetic and environmental factors.
Examples of continuous variation are anything that can be measured such as, shoe size, height, weight, hand span and diameter of limpit shells. Discontinuous variation however is when there is a clear cut difference such as different colours or different species.
Continuous Variation and Discontinuous Variation.
Continuous variation refers to a range of possible values that a trait can take, such as height or weight, showing a smooth spectrum of variation. Discontinuous variation refers to distinct categories or traits that do not show a gradual range of values, like blood type or eye color.
Variation in human body weight is continuous, as it can take on an infinite number of values within a given range. Factors such as genetics, diet, and lifestyle contribute to a smooth spectrum of weights rather than distinct categories. This means that body weight can fluctuate gradually, rather than jumping between discrete values.
A bell shaped curve of phenotypic variation is a graphical representation of the distribution of a trait within a population. It shows that most individuals in the population have an average value for the trait, with fewer individuals on the extreme ends of the spectrum.
which types of computers depend on physical continuous variation in certain physiclqualities
How about f(x) = floor(x)? (On, say, [0,1].) It's monotone and therefore of bounded variation, but is not Lipschitz continuous (or even continuous).
dis
discrete
hair colour