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Ahat [919]
3 years ago
15

Select the function that matches the graph. y = 3x y = 3x2 + 1 y = 3x - 1 y = 3x + 1

Mathematics
2 answers:
Brut [27]3 years ago
7 0

Answer:

the first one goes through (0,0) ||||||| the second is an exponential function so it goes through (0,1) and in a u shape going up ||||||| The third goes through (0,-1) ||||||||| The fourth goes through (0,1)

Step-by-step explanation:

these are identifiein traits so you can find wich one the graph corresponds to since u never gave us a graph.

-BARSIC- [3]3 years ago
5 0

Answer:

The graph is missing, but we can draw and describe each option.

<h3>Choice 1</h3>

y=3x

This is a linear function which passes throuhg the origin of the coordinate system because it doesn't have the constant b which is the y-intercept of the line.

The first image attached shows this function.

<h3>Choice 2</h3>

y=3x^{2} +1

This is a quadratic function. Its graph belongs to a parabola, all quadratic functions are represented by a parabola. In this case, the parabola has a vertex at (0,1). The second image attached shows this function.

<h3>Choice 3</h3>

y=3x-1

This is also a linear function, which is parallel to the first function, because they have the same slope of 3. But this one has y-intercept at (0,-1). The third image attached shows this function.

<h3>Choice 4</h3>

y=3x+1

This is also a linear function parallel to function 1 and function 3. The fourth image attached shows its graph. In this case, the line has y-intercept at (0,1).

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3 years ago
The level of a lake in inches is falling linearly . The lake level is 452 inches on Jan 1 and then 378 inches on Jan 21. Find a
Marysya12 [62]

Answer:

y=-\frac{74}{21}x+452

Step-by-step explanation:

Given:

The level of a lake is falling linearly.

On Jan 1, the level is 452 inches

On Jan 21, the level is 378 inches.

Now, a linear function can be represented in the form:

y=mx+b

Where, 'm' is the rate of change and 'b' is initial level

x\to number\ of\ days\ passed\ since\ Jan\ 1

y\to Lake\ level

So, let Jan 1 corresponds to the initial level and thus b = 452 in

Now, the rate of change is given as the ratio of the change in level of lake to the number of days passed.

So, from Jan 1 to Jan 21, the days passed is 21.

Change in level = Level on Jan 21 - Level on Jan 1

Change in level = 378 in - 452 in = -74 in

Now, rate of change is given as:

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Hence, the function to represent the lake level is y=-\frac{74}{21}x+452

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3 years ago
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