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What else can I help you with?
How do you know that an equation is proportional just by looking at it?
If each side of the equation is a fraction, then it is a proportion.
How do you know a graph shows a proportional relationship?
A graph shows a proportional relationship if it is a straight line that passes through the origin (0,0). This indicates that as one variable increases, the other variable increases at a constant rate. Additionally, the ratio of the two variables remains constant throughout the graph. If the line is not straight or does not pass through the origin, the relationship is not proportional.
What are some examples of a proportional relationship?
some people being ugly and weird just kidding I'm only a third grader how should I know
How do you know if a fraction is proportional?
All fractions are proportional to some other fraction.
Explain how you know that y must decrease when x decreases?
First you have to tell me what equation you are using as the basis of this relationship between x and y.
How can you know if a graph represents a proportional relationship?
It is a relationship of direct proportion if and only if the graph is a straight line which passes through the origin. It is an inverse proportional relationship if the graph is a rectangular hyperbola. A typical example of an inverse proportions is the relationship between speed and the time taken for a journey.
How do you know that an equation is proportional just by looking at it?
If each side of the equation is a fraction, then it is a proportion.
Does the graph represent a proportional or non-proportional liner relationship How do you know?
If the graph is a straight line through the origin, sloping upwards to the right, then it is a proportional linear relationship.
How do you know if a graph is proportional?
It is a graph of a proportional relationship if it is either: a straight lie through the origin, ora rectangular hyperbola.
How do you know a graph shows a proportional relationship?
A graph shows a proportional relationship if it is a straight line that passes through the origin (0,0). This indicates that as one variable increases, the other variable increases at a constant rate. Additionally, the ratio of the two variables remains constant throughout the graph. If the line is not straight or does not pass through the origin, the relationship is not proportional.
How do you figure figure how do you know if it is a proportinal relationship?
Suppose the two variables are X and Y. If, for any observation, X/Y remains the same, the relationship is proportional.
What is an equation that shows the relationship among certain quantities?
Formula
How do you know the relationship between x and y is proportional?
The answer depends on how the information is presented. If in the form of a graph, it must be a straight line through the origin. If in the form of an equation, it must be of the form y = cx.
How does wavelength affect the frequency of a wave?
The frequency of a wave is inversely proportional to its wavelength. This means that as the wavelength of a wave increases, its frequency decreases, and vice versa. This relationship is governed by the wave equation, which shows that the product of frequency and wavelength is always equal to the speed of the wave.
How do you find constant of proportionality?
You need to know the basic relationship between the variables: whether they are directly of inversely proportional to each other - or to a power of the other. Also, you need one scenario for which you know the values of both variables.So suppose you have 2 variables A and B and that A is directly proportional to the xth power of B where x is a known non-zero number. [If the relationship is inverse, then x will be negative.]Then A varies as B^x or A = k*B^xThe nature of the relationship gives you the value of x, and the given scenario gives you A and B. Therefore, in the equation A = k*B^x, the only unknown is k and so you can determine its value.
3-6 proportional and non-proportional relationships?
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What statement best represents the relationship between heredity environment and cancer?
Please rewrite. We don't know the statement.
