Answer:
you need a better picture
Answer
If the y-intercept and slope of two lines are the same, they are on the same precise line. To put it another way, if the two lines are the same line, the system should have an endless number of solutions.
trust me
As the GCF is 3x let us write a polynomial and then multiply it by 3x.
Here is a polynomial:

If we multiply it by 3x we get

. Since we have a product (two expressions being multiplied together) this is factored. So this is the factored form of the polynomial we created with GCF of 3x.
Let’s multiply the terms in the parenthesis by 3x to get the same polynomial but written a different way:

. This is the factorable polynomial and the one we had before is the factored polynomial (also an equivalent form)
To get another equivalent form I could multiply out only the first term. This gives us

another equivalent form.
Determine if the following lengths make an acute, right or or obtuse triangle. Plug in each set of lengths into the Pythagorean Theorem.
Answer:
1. 4e^2
2. 2c^2
3. 3a^4
Step-by-step explanation:
1. 12e^5/3e^3.
Simplify:
12/3=4
e^5/e^3=3^2.
4e^2.
2. 8c^3d^2/4cd^2
d^2 cancels out
c^3/c^1=c^2
8/4=2
2c^2.
3. 4a*6a^5/8a^2.
First combine 4a*6a^5
4a^1*6a^5
24a^6.
24a^6/8a^2
3a^4.
Hope this helps you :D
Have a great day :D