tertre

By the rational root theorem, we can see that one(1) is root.

Now, create a synthetic division chart.

-1 |_1__1___-3____1_

This leaves us with the polynomial: x^2 + 2x - 1=0

Here, we can use the quadratic formula to get: \(x_1=-1+\sqrt{2}, x_2=-1-\sqrt{2}\).

Thus, the roots of the equation p(x)=x^3+x^2-3x+1 are \(x_1=1, x_2=-1+\sqrt{2}, x_3=-1-\sqrt{2}\),

9 nuts

11 caramel

12 sold chocolate

12/32 * 11/31=33/248.

I am getting a different answer than @Melody.

I think it is 4^4=256 ways ( distinguishable balls and distinguishable boxes).

Let the side lengths be x and y units.

x+y+x+y36

2x+2y=36

x+y=18

y=5x

6x=18

x=3

15*4=60..

32 pi + 8 pi = 40 pi.

Square A area: x*x=x^2

Square B area: 4x*4x=16x^2

x/16x^2=1/16- is the ratio between square A and square B.

First circle: pi(20)^2=400pi inches squared:

Second cirle"pi(20/2)^2=100 pi inches squared.

Thus, 400pi-100pi=300 pi inches squared(square inches).

PQ is a straight line, so It has to measure one-eighty(180) degrees.

x+x+x+x+x=180

5x=180

x=36

x=thrity-six(36) degrees.

90-y=10

y=90-10

y=80 degrees,

The measure of angle M is eighty(80) degrees,

OC=32

CB=36

OB=32+36=68

AB=2*68=136

136-36=100 units?