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By Matt
Problem 1
Graph: x³+9x²-64x-576
x³+7x²-50x-336

Given: x=-6
To solve this problem you have to get the numerator and
denominator to simplest forms

Since there are
four
proportional
terms we can
group the
numerator so
we start of by
factoring out
the GCF

After doing that we end
up with this because
both sides are
multiplied by (x+9)

Because of difference
of squares we are
able to simplify it
even more
Since the denominator is not proportional we
must long divide using -6(given)
To long divide you must find out what you
have to multiply by x to get x³( its x²) then
multiply that by the rest of the polynomial
then subtract the new from the old and
repeat
We come out with this

Reduced
to
Now we must get what we need for
the graph out of the equations
Factored

Standard

Vertical Asymptote: -6,7 in denominator of factor form when we put 0 in for x
Horizontal Asymptote: 1 in standard form taking highest power then dividing
X int: -9,8 in numerator in factor form when we put 0 in for x
Y int: 12/7 taking to lowest powers from standard form and dividing
Hole: -8 in factored form when numerator and denominator are the same
The Graph
Question 2
• Mark has 200 feet of fence he want to make a
fence around his garden and use his house as
one of the sides to make the garden bigger.
What is the maximum area Mark can have?
• Find domain and range when done
We must start of by making 2 equations that
show perimeter and area
Since we have 200 feet of fence and we have 3
sides 2 of which are the same the equation is

200=2x+y
We must solve for a now
Start of by solving the Perimeter formula
200-2x=y
Put this equation in for y in the area equation
A=x(200-2x)

A= -2x²+200x
To find the maximum value use the formula -b/2a to
find the x of the vertex

-200/-4= 50
Plug x into the equation to get the maximum
-2(50)²+200(50)=5000
D:(-∞,∞)
No number x cannot equal
R:(-∞,5000]
No minimum value and already found the
maximum
Question 3
Distribute
(x+4)(x-4)(x+6)(x-10)(x+2)
Start of by distributing (x+4) to (x-4)
Then you should get

Which simplifies to
Distribute (x²-16) to (x+6)

You should get
Distribute (x³+6x²-16x-96) to (x-10)

You should come out
with

Simplify to
Distribute (x⁴-4x³-76x²-256x+960) to (x+2)

Comes out to

Simplifies to
Question 4
Factor
10x²+82x+27=x²-2x
Get it Equal to Zero
Subtract x² then add -2x
Which should get you 9x²+84x+27=0
Set it up
(9x+
)(
+
)
You must then find to numbers that multiply to
get 27 but add to get 84x
You should come up with (9x+3)(x+9)

X=3/9
X=9

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The dev project

  • 3. To solve this problem you have to get the numerator and denominator to simplest forms Since there are four proportional terms we can group the numerator so we start of by factoring out the GCF After doing that we end up with this because both sides are multiplied by (x+9) Because of difference of squares we are able to simplify it even more
  • 4. Since the denominator is not proportional we must long divide using -6(given) To long divide you must find out what you have to multiply by x to get x³( its x²) then multiply that by the rest of the polynomial then subtract the new from the old and repeat We come out with this Reduced to
  • 5. Now we must get what we need for the graph out of the equations Factored Standard Vertical Asymptote: -6,7 in denominator of factor form when we put 0 in for x Horizontal Asymptote: 1 in standard form taking highest power then dividing X int: -9,8 in numerator in factor form when we put 0 in for x Y int: 12/7 taking to lowest powers from standard form and dividing Hole: -8 in factored form when numerator and denominator are the same
  • 7. Question 2 • Mark has 200 feet of fence he want to make a fence around his garden and use his house as one of the sides to make the garden bigger. What is the maximum area Mark can have? • Find domain and range when done
  • 8. We must start of by making 2 equations that show perimeter and area Since we have 200 feet of fence and we have 3 sides 2 of which are the same the equation is 200=2x+y
  • 9. We must solve for a now Start of by solving the Perimeter formula 200-2x=y Put this equation in for y in the area equation A=x(200-2x) A= -2x²+200x
  • 10. To find the maximum value use the formula -b/2a to find the x of the vertex -200/-4= 50 Plug x into the equation to get the maximum -2(50)²+200(50)=5000 D:(-∞,∞) No number x cannot equal R:(-∞,5000] No minimum value and already found the maximum
  • 12. Start of by distributing (x+4) to (x-4) Then you should get Which simplifies to
  • 13. Distribute (x²-16) to (x+6) You should get
  • 14. Distribute (x³+6x²-16x-96) to (x-10) You should come out with Simplify to
  • 15. Distribute (x⁴-4x³-76x²-256x+960) to (x+2) Comes out to Simplifies to
  • 17. Get it Equal to Zero Subtract x² then add -2x Which should get you 9x²+84x+27=0
  • 18. Set it up (9x+ )( + ) You must then find to numbers that multiply to get 27 but add to get 84x
  • 19. You should come up with (9x+3)(x+9) X=3/9 X=9