Answer:
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Explanation:
Please, find attached the diagram with the standard normal curve for this problem.
The<em> two z-scores</em> indiated are z = - 1.25 and z = 0.80
The <em>proportion of the values in the population that does note lie between the two z-scores indicated on the diagram</em> is equal to the the areas below the curve to the left of z < -1.25 and to the right z > 0.80
The areas to the left or to the right of the z-scores are found in the tables of standard normal cummulative probabilities.
There are tables that show the cummulative probability to the left of the z-scores and tables that show the cummulative probability to the right of the z-scores.
Using a table for the cummulative probatility to the right of the z-score = 0.80 you find:
Using the symmetry property of the standard normal distribution, P(Z<-1.25) = P(Z>1.25).
Thus, using the same table: P(Z>1.25) = 0.1056
Hence, P(Z<-1.25) + P(Z>0.8) = 0.1056 + 0.2119 = 0.3175.
Therefore, 0.3175 or 31.75% <em>of the values in the population does not lie between the two z-scores indicated on the diagram.</em>
Answer:
The lines will intersect 595 times.
Step-by-step explanation:
We can do it in 2 methods.
<u>1st method:-</u> Let us count the number of intersections by drawing lines one by one.
1st line - 0 points=0
2nd line- new 1 point=1
3rd line - old 1 point + new 2 points with two old lines = 1+2
4th line - old (1+2) points+ new 3 points= 1+2+3
5th line - old (1+2+3) points + new 4 points=1+2+3+4
Like that from 35th line-1+2+3+4......34 = 
<u>2nd method:-</u>
We have to choose 2 lines from 35 lines.
We can do it in
ways = 595 points
2x+5= -7
2 x -6 +5 = -7
-12 + 5=-7
-7 = -7
x=-6
6 units because the x values are the same but the difference of the y values is equal to 6 when on a graph.
Answer:
I am good at reading, but I am TERRIBLE at math..