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Sloan [31]
3 years ago
7

Given the function, f (x) = sq3x+3+3, choose the correct transformation.

Mathematics
1 answer:
iren2701 [21]3 years ago
7 0

Answer:

B.

Step-by-step explanation:

First, let's start from the parent function. The parent function is:

f(x)=\sqrt{x}

The possible transformations are so:

f(x)=a\sqrt{bx-c} +d,

where a is the vertical stretch, b is the horizontal stretch, c is the horizontal shift and d is the vertical shift.

From the given equation, we can see that a=1 (so no change), b=3, c=-3 (<em>negative </em>3), and d=3.

Thus, this is a horizontal stretch by a factor of 3, a shift of 3 to the <em>left </em>(because it's negative), and a vertical shift of 3 upwards (because it's positive).

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donuts L that are left at the end of the day when U donuts are being used during the day: y=24-x. You minus x, the # of donuts being used from 24, the total amount of donuts. To get your y.

Step-by-step explanation:

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Ava earns $12 per hour working at a convenience store.
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29

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Two similar cones have heights of 9 cm and 4 cm. Find the ratio of their volumes
Rudik [331]

Answer:

The ratio of their volumes is:     \frac{729}{64}

Step-by-step explanation:

If the cones are similar, then the ratio of their heights should equal the ratio of their radiuses. If we call R the radius of the larger cone (the one of height 9 cm) and r the radius of the smaller cone (the one of height 4 cm), then the following proportion should be verified:

\frac{R}{r} =\frac{9}{4} \\R=\frac{9\,r}{4}

where we have solved for "R" in terms of "r".

Now we input this information in the formula for the volume (V) of the largest cone, and for the volume (v) of the smaller cone, recalling that the volume of a cone is the product of the area of the cone's circular base (\pi *\,radius^2).

v=\frac{\pi\,r^2\,4\,}{3} =\pi r^2\,\frac{4}{3} \\V=\frac{\pi\,R^2\,9}{3}=\frac{\pi\,(\frac{9\,r}{4} )^2\,9}{3}=\frac{\pi\,r^2\,729}{16*3}=\pi r^2\,\frac{243}{16}

So now the ratio of their volumes (V/v) can be obtained:

\frac{V}{v} =\frac{\frac{243}{16}}{\frac{4}{3}}  =\frac{729}{64}

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