Answer:
x^4 the last one
Step-by-step explanation:
Answer:
<u></u>
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:
2/5<7/12 is true
Step-by-step explanation:
2/5 multiply the numerator and denominator by 12 you get 24/60
7/12 multiply the numerator and denominator by 5 you get 35/60
24/60 IS less than 35/60
The greatest whole possible whole number length of the unknown side is 9 inches
<em><u>Solution:</u></em>
Two sides of an acute triangle measure 5 inches and 8 inches
The length of the longest side is unknown
We have to find the length of unknown side
The longest side of any triangle is a hypotenuse
<em><u>For a acute triangle we know:</u></em>
If c is the longest side of a acute triangle, a and b are other two sides of a acute triangle then the condition that relates these three sides are given as:

Here in this sum,
a = 5 inches
b = 8 inches
c = ?
Substituting we get,

On rounding to nearest whole number,
c < 9
Hence, to the greatest whole possible whole number length of the unknown side is 9 inches
10 :) I had this, EZ now :)