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Umnica [9.8K]
3 years ago
15

Factor trinomial x^2+10+25

Mathematics
2 answers:
Amanda [17]3 years ago
7 0
Factored, the trinomial equals (x+5)(x+5) or (x+5)^2
Svetlanka [38]3 years ago
3 0
(x+5)(x+5)

Let's take a look at this. So to even start to understand my answer , we need to FOIL. (First, outside, inside, last.) x times x is x^2, add 5x plus 5x and lastly 5*5 = 25.

Therefore when you combine the middle you get (x+5)(x+5)

Hope this helped!
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Hope this helps! This is system of equations.

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Sketch the asymptotes and graph the function y=4/(x-1)+5​
Brums [2.3K]

orizontal Asymptote:

<em>y</em>

=

0

Vertical Asymptote:

<em>x</em>

=

1

Refer to the graph of

<em>y</em>

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<em>x</em>

when you graph

<em>y</em>

=

4

<em>x</em>

−

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might help you get some idea of the shape of this function.

graph{4/(x-1) [-10, 10, -5, 5]}

Explanation:

Asymptotes

Find the vertical asymptote of this rational function by setting its denominator to

0

and solving for

<em>x</em>

.

Let

<em>x</em>

−

1

=

0

<em>x</em>

=

1

Which means that there's a vertical asymptote passing through the point

(

1

,

0

)

.

*FYI you can make sure that

<em>x</em>

=

1

does give a vertical asymptote rather than a removable point of discontinuity by evaluating the numerator expression at

<em>x</em>

=

1

. You can confirm the vertical asymptote if the result is a non-zero value. However if you do end up with a zero, you'll need to simplify the function expression, remove the factor in question, for example

(

<em>x</em>

−

1

)

, and repeat those steps. *

You may find the horizontal asymptote (a.k.a "end behavior") by evaluating

lim

<em>x</em>

→

∞

4

<em>x</em>

−

1

and

lim

<em>x</em>

→

−

∞

4

<em>x</em>

−

1

.

If you haven't learned limits yet, you'll still able to find the asymptote by plugging in large values of

<em>x</em>

(e.g., by evaluating the function at

<em>x</em>

=

11

,

<em>x</em>

=

101

, and

<em>x</em>

=

1001

.) You'll likely find that as the value of

<em>x</em>

increase towards positive infinity, the value of

<em>y</em>

getting closer and closer to- but never <em>reaches</em>

0

. So is the case as

<em>x</em>

approaches negative infinity.

By definition , we see that the function has a horizontal asymptote at

<em>y</em>

=

0

Graph

You might have found the expression of

<em>y</em>

=

1

<em>x</em>

, the

<em>x</em>

-reciprocal function similar to that of

<em>y</em>

=

4

<em>x</em>

−

1

. It is possible to graph the latter based on knowledge of the shape of the first one.

Consider what combination of <em>transformations</em> (like stretching and shifting) will convert the first function we are likely familiar with, to the function in question.

We start by converting

<em>y</em>

=

1

<em>x</em>

to

<em>y</em>

=

1

<em>x</em>

−

1

by shifting the graph of the first function to the <em>right</em> by

1

unit. Algebraically, that transformation resembles replacing

<em>x</em>

in the original function with the expression

<em>x</em>

−

1

.



generated with fooplot

Finally we'll vertically stretch the function

<em>y</em>

=

1

<em>x</em>

−

1

by a factor of

4

to obtain the function we're looking for,

<em>y</em>

=

4

<em>x</em>

−

1

. (For rational functions with horizontal asymptotes the stretch would effectively shifts the function outwards.)



generated with footplot

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3. REI.b4_Part A. A toy cannon ball is launched on top of a platform. The
geniusboy [140]

Answer:

The correct option is;

D. -8·t² + 18·t + 6 = 10

Step-by-step explanation:

The given equation of the height toy cannon launched on top of a platform is given as follows;

h(t) = -8·t² + 18·t + 6...(1)

Where "h" represents the height in meters, at time "t" seconds after the ball is launched

When the height is 10 meters, we can write as follows;

The height of the ball, h(t) = 10

Therefore, by substituting the value of h(t) in equation (1), h(t) = -8·t² + 18·t + 6, when h(t) = 10 we get;

-8·t² + 18·t + 6 = 10.

8 0
3 years ago
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