Give an example for a pair of alternate interior angles, a pair of corresponding angles, and a pair of alternate exterior angles
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1 answer:
Step-by-step explanation:
Consider the provided information.
Consider the figure 1:
We need to give an example of a pair of alternate interior angles, a pair of corresponding angles, and a pair of alternate exterior angles.
Alternate interior angles: If a transversal cuts two parallel line then pair of angles on the inner side of lines but on opposite sides of the transversal are know as the alternate interior angle:
For example: ∠3 and ∠6 are alternate interior angle another pair are ∠4 and ∠5.
Corresponding angles: If a transversal cuts two parallel line then the angles in same corner are called corresponding angles.
For example: ∠1 and ∠5 are corresponding angle another pair are ∠4 and ∠8.
Alternate exterior angles: If a transversal cuts two parallel line then the pair of angles on the outer side of lines but on opposite sides of the transversal are known as the alternate exterior angles.
For example: ∠1 and ∠8 are alternate exterior angle another pair are ∠2 and ∠7.
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Hi there!
We can begin by looking at the solid-line pictured in the graph.
Using the slope-formula, we can derive the slope from this line:
Plug in points from the line:
We can also see that the graph has a y-intercept, or "b" value of 3. The line is a solid line including values above it, which means we must use a "greater than or equal to" symbol. Therefore, the final equation is:
y ≥ -x + 3
The second line is dashed and also has values shaded above its graph. We can use this later to make an equation, but let's solve for the slope for now. Use the same equation as above:
The graph has a y-intercept at y = -3, so this is the "b" value in its slope-intercept formula.
Use a "greater than" sign (Not equal to... the line is dashed) to write the equation:
y > 2x - 3
Answer: 271
Step-by-step explanation:
As per given description in the question, we have
Critical value for 90% confidence interval =
[using z-value calculator ]
Margin of error : E= 0.05
Since prior estimate of population proportion is unknown so we take p= 0.5
Formula we use to find the sample size :
[we assume p= 0.50]
i.e.
Simplify :
Therefore , the minimum sample size required = 271