Write a number that is greater than 8.604 but less than 8.643

2 answers:

4 0

If you would like to know the number that is greater than 8.604 but less than 8.643, you can look at the following numbers:

8.604 < 8.608 < 8.611 < 8.620 < 8.629 < 8.633 < 8.637 < 8.640 < 8.642 < 8.643

Result: All of the following numbers are greater than 8.604 and less than 8.643: 8.608, 8.611, 8.620, 8.629, 8.633, 8.637, 8.640, 8.642. You can choose one of them for example.

tangare [24]4 years ago

3 0

You could have lots of numbers. But One example is 8.623

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Which equation describes the graphed function?

Oxana [17]

Using translations, it is found that the equation the represents the graphed function is:

$y = -f(x) - 3$ , given by option C.

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The parent function is $f(x) = \sqrt{x}$ .
<u>As x increases, it's value increases. In the graph, as x increases, it decreases</u>, thus it was multiplied by -1, that is, $-f(x)$ .
The parent function is defined for $x \geq 0$ , and the same is valid for the function in the graph, thus we have $f(x)$ and not $f(-x)$ .
The initial value of the parent function is $y = 0$ , here it is $y = -3$ , thus it was shifted down 3 units, that is, $y = -f(x) - 3$ , and the correct option is C.