Question:

\( f : x \to y \) is an onto function then range of \( f = y \).

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An onto function covers the entire codomain, so its range is equal to the codomain.
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Solution and Explanation

Step 1: Understanding the onto function.
A function \( f : x \to y \) is said to be onto (or surjective) if every element in the codomain \( y \) has a corresponding element in the domain \( x \). In other words, the range of the function is equal to the entire codomain.

Step 2: Conclusion.
Since \( f \) is an onto function, the range of \( f \) is equal to the codomain \( y \). Therefore, the statement is true.

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