Anyone knows about limitation and continuity?
1 answer:
If you just plug x=1 in the expression, you can see that, as x approaches 1, the whole expression approaches the following quantity:
Now, how can we find the value of y? We need some additional request. For example, if we knew that this limit had to equal 3, then we would have written
and solved for y. But without something like this, we can only compute the limit and get rid of x, but y stays.
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Answer:
Step-by-step explanation:
From the table of function given, you would observe that if you subtract 2 from half of the x-variable values, you'd get the y-variable values.
For example, half of -8 = -4. If you add 2 to -4, you'd get: -4 + 2 = -2. Same applies to other x-values on the table.
Thus, an expression for the function represented by the table values can be written as,