In mathematics, the domain of a function is the set of values that provide a real output. For example, for the equations y = 1/x or y - sqrt(x+3), the domain consists of all the values for x that provide a real output for y. For fractions, a denominator of zero will not provide a real output. For even roots, a negative value under the radicand will not provide a real output. One can find the domain by finding these exceptions and excluding them from the domain set.
In mathematics, to find the domain of a function, you need to determine the set of values for which the function is defined. This involves considering any restrictions on the variable(s) in the function, such as avoiding division by zero, taking square roots of negative numbers, or logarithms of non-positive numbers. Additionally, if the function is expressed using a specific formula, you need to consider any restrictions that may arise from that formula.
domain = x-values range = y-values for which x or y is a solution
Domain is considered the x-axis. So, to find the domain, one should to read the graph from left to right.
You need to know the domain in order to find the range.
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Mathematics
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domain = x-values range = y-values for which x or y is a solution
Domain is considered the x-axis. So, to find the domain, one should to read the graph from left to right.
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