In the graph of the inequality x > 2, what does a dashed line at x = 2 indicate?
1 answer:
Answer:
option 4: The line x = 2 is not included in the solution region is the correct option.
Step-by-step explanation:
Given the inequality
x > 2
It is clear that the given inequality is in the simple form which indicates that x is greater than 2.
Please check the attached graph.
As x is greater than 2, thus a dashed line at x = 2 on the graph indicate indicates that x = 2 is not included in the solution region.
- <em>Please remember that inequalities that use < or > symbols are drawn with a dashed line in order to display that line is not included in the region.</em>
Thus, the solution to the inequality is:
The solution indicates that that the value of x will be greater than 2.
Please check the attached graph.
A dashed line at x = 2 on the graph indicates that x = 2 is not included in the solution region.
Hence, option 4: The line x = 2 is not included in the solution region is the correct option.
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#4
White block(s) = 2
Red block(s) = 1
Purple block(s) = 3
Total = 2 +1 + 3 = 6 blocks
a) P(white) =
P(red) =
P(purple) =
b)Not white block:
1 -
OR 
Because, when they say no white blocks, we simply do not count them and add the rest to find that probability without white blocks.
c) The probability stays the same: lets say now we have
4 white blocks, 2 red, and 6 purple, total will be 12
P(white)=
which is still
d) We get two more blocks in the numerator: lets say we have 4 white blocks, 3 red, 5 purple (after adding 2 of each color), total will be 12
P(purple)=
(im not quite sure if my explanation here helps you though)
e) 1 more of white and purple, 5 more of red
white = 3, purple = 4, red = 6, total = 12
(you can either add 2 to white or purple but make sure you add 5 of red)
P(red)=
= 
White block(s) = 2
Red block(s) = 1
Purple block(s) = 3
Total = 2 +1 + 3 = 6 blocks
a) P(white) =
P(red) =
P(purple) =
b)Not white block:
1 -
Because, when they say no white blocks, we simply do not count them and add the rest to find that probability without white blocks.
c) The probability stays the same: lets say now we have
4 white blocks, 2 red, and 6 purple, total will be 12
P(white)=
d) We get two more blocks in the numerator: lets say we have 4 white blocks, 3 red, 5 purple (after adding 2 of each color), total will be 12
P(purple)=
(im not quite sure if my explanation here helps you though)
e) 1 more of white and purple, 5 more of red
white = 3, purple = 4, red = 6, total = 12
(you can either add 2 to white or purple but make sure you add 5 of red)
P(red)=