The number of entries in the domain and range of a function can be different. Some inputs in the domain may have the same output in the range, or some outputs in the range may have no corresponding inputs in the domain.
In a function, the number of entries in the domain and range can be different. This happens when there are multiple inputs that map to the same output or when there are outputs with no corresponding inputs.
For example, consider the function f(x) = . The domain can be any real number, but the range is only non-negative real numbers (including zero). So, there are more entries in the domain than in the range.
When this is the case, it means that some inputs in the domain have the same output in the range, or some outputs in the range have no corresponding inputs in the domain.
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There is no possible combination that satisfy the given system of equations.
A function is a relation between a dependent and independent variable.
Mathematically, we can write → y = f(x) = ax + b.
Given is to find what adds up to 12 but multiplies to 60.
We can write -
x + y = 12
xy = 60
Refer to the graph. The lines do not intersect. So, there is no possible combination that satisfy the given system of equations.
Therefore, there is no possible combination that satisfy the given system of equations.
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Step 1: 7x + 8 − 3x = −6 + 10
Step 2: 7x + 8 − 3x = 4
Step 3: 4x + 8 = 4
Which of these is most likely the next step?
4x = 12
4x = 4
4x = −4
4x = −12
Answer:
The answer is C. 4x = −4
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