Having a due proportion, or comparative relation; being in suitable proportion or degree; as, the parts of an edifice are proportional., Relating to, or securing, proportion., Constituting a proportion; having the same, or a constant, ratio; as, proportional quantities; momentum is proportional to quantity of matter., Any number or quantity in a proportion; as, a mean proportional., The combining weight or equivalent of an element.
An arbitrary variable (x) is equal to a constant (k) times another variable (y). Formula: x=ky
Similar polygons are polygons for which all corresponding angles are congruent and all corresponding sides are proportional. From this definition we can say they have the same shape.
Directly proportional. Greater speed - greater distance.
Vectors are often represented by arrows whose length is proportional to the magnitude of the vector. The arrowhead points to the direction the vector is acting. You'll have to decide if such an arrow fits your definition of a line.
The answer is proportional.
y is inversely proportional to x if it is proportional to 1/x.
Here is a quick definition: un-proportional is where two things cannot ever be equal or similar, for example 2 is proportional to 4, because if 2 is doubled it becomes 4, but 3 is not proportional to 5 because they can never be equal. I hope this helped
Corresponding in size or amount to something else.
Where one variable is always the product of the other and a constant.
Either a straight line through the origin or a hyperbola.
Each two point masses in the universe have a force of attraction between the center of there masses, directionally proportional to the sum of there masses, and inversely proportional to there distance apart
Not sure about geometry but the definition contains a redundant repetition.
angles are congruent. That is sufficient to force the corresponding sides to be proportional - which is the other definition of similarity.
An arbitrary variable (x) is equal to a constant (k) times another variable (y). Formula: x=ky
Proportional is when it is proportional.
In practice, the controller output is limited, either by its own limitations or by the limitations of the corresponding actuator. Let umax and umin denote the minimum and maximum output of the controller. The proportional band of the controller is then defined as:In the ideal case, a controller can have an unlimited output. The proportional band (PB) is then defined as:This definition of proportional band is often used instead of the controller gain. The value is expressed in percent (%).
A is proportional to C4.