help me i need this done in 20 minutes
Answer: 2b + -6
Step-by-step explanation: To simplify, we will use the distributive property.
Before distributing, I would change the -3 to plus a negative 3.
So we have 2(b + -3).
Now, distributing the 2 through the parenthses, we have 2(b) + 2(-3).
2(b) is 2b and 2(-3) is -6.
So we have 2b + -6 as our final answer.
Answer:
2b - 6
Step-by-step explanation:
2(b-3)=
Distribute
2*b - 2*3
2b - 6
symbols?
You should only use a closed dot for the symbols ≤ and ≥.
There are two types of dots used when graphing inequalities, closed and open.
So, for exampe in:
x > 3.
We would put an open dot at 3, because the value x = 3 is not a solution, but all the values at the right of the 3 are solutions.
In the other hand, for:
x ≥ 3
Now 3 is in fact a solution, so here we should use a closed dot.
Then, answering the question.
"When you graph an inequality, you used a closed dot when you use which symbols?"
The ≤ and ≥ symbols.
If you want to learn more about inequalities, you can read:
(–2, –16), (0, –12)
(–6, 0), (–2, –16), (2, 0)
(0, –12), (–6, 0), (2, 0)
Answer:
Coordinates are (–6, 0), (2,0).
Step-by-step explanation:
Given the function
we have to find the x-intercepts of the graph of the function f(x).
As the value of y coordinate is 0 on x-axis which gives the x-intercepts of the function.
Put y=0 in above function we get the x-intercepts.
⇒
⇒
⇒
⇒ x=2 and x=-6
Hence, x-intercepts are 2 and -6
⇒ Coordinates (–6, 0), (2,0).
Option 1 is correct.
4 12
5 15
6 18
Equation: y = 3x
Which representation has the greatest slope?
The equation has the greatest slope.
The table has the greatest slope.
The table and equation have the same slope.
Their slopes cannot be determined.
Answer:
The table and equation have the same slope
Step-by-step explanation:
we know that
The formula to calculate the slope between two points is equal to
Step 1
Find the slope of the table
we have
Substitute the values
Step 2
Find the slope of the equation
we have
------> the equation represent a linear direct variation
The slope is equal to
therefore
The table and equation have the same slope
Answer:
the table and equation have the same slope
Step-by-step explanation:
took the test and got a 100% :)