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An equation is the same as a function.
Identifying a functional relationship from a graph is nearly impossible unless it is trivially simple like a linear relationship.
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How does a function differ from an equation?
A function is a rule to calculate a variable, based on one or more other variables. It may be written as an equation, but unlike a generic equation, in a function, for every value of the input variables, it may ONLY have ONE result.
Why do scientists create graphs?
Scientists create graphs to visually represent data and to better understand patterns and relationships within the data. Graphs allow scientists to analyze and interpret information more easily, identify trends, and communicate their findings to a wider audience. Graphs also help scientists make predictions and draw conclusions based on the data they have collected.
What 3 things do all graphs and data tables have to have in addition to data?
A title, labeled axes (for graphs), markings on the axes (again, for graphs) and units of measurement. You could use any of the above, based on your context
What is the degree of a polynomial equation is based on?
The highest power in the equation.
Explain how graphs are used and what their advantages are?
Graphs give a very rapid visual of trends that may exist in data. This trend may be observed and formulae may be derived based on proportionality of 2 variables (one being controlled at a time)
How are graphs and equations related?
The graph of an equation represents the solution set of the equation, that is all the solutions of the equation are points that lie on the graph and all the points that lie on the graph are solutions of the equation.
How does a function differ from an equation?
A function is a rule to calculate a variable, based on one or more other variables. It may be written as an equation, but unlike a generic equation, in a function, for every value of the input variables, it may ONLY have ONE result.
How were you able to identify the kind of muscle?
we can identify the types of muscle based on structure and function. like voluntary and involuntary, and also striped or nonstriped
Why do scientists create graphs?
Scientists create graphs to visually represent data and to better understand patterns and relationships within the data. Graphs allow scientists to analyze and interpret information more easily, identify trends, and communicate their findings to a wider audience. Graphs also help scientists make predictions and draw conclusions based on the data they have collected.
What is a valid conclusion based kn the information presented in the graphs?
a valid conclusion based on the information in the graph is that
What 3 things do all graphs and data tables have to have in addition to data?
A title, labeled axes (for graphs), markings on the axes (again, for graphs) and units of measurement. You could use any of the above, based on your context
What is radial solution in mathematics?
Radial solutions are unique linear and non-linear formula equations used in math to explain the Laplacian equation. To calculate problems, scientist must determine the function based on the variable provided in the equation.
What is the degree of a polynomial equation is based on?
The highest power in the equation.
How can you identify soda based on it's taste?
Based on ingredients.
How Gilberto's graph compare to Emile's and Henri's graphs?
Gilberto's graph may show similarities or differences compared to Emile's and Henri's graphs depending on the specific data being represented. By analyzing the data points, trends, and patterns in each graph, you can identify similarities or discrepancies in their results. Understanding these relationships can provide insights into how the variables are related and help draw conclusions based on the data presented.
What do the BLUE segments on graphs mean?
The blue segments on graphs can mean any number of things based on how the graph is setup. They can mean the number of people who visit a place or the amount of money collected.
What is the inverse of an exponential function?
The inverse of an exponential function is a log function. For example, the inverse of f(x) = ax is f-1(x) = logax. "a" is called the base of the exponential and log functions.
