4)
P(Z<z) 52%
z= NORMSINV(0.52)
z= 0.050153583
5)
P(Z<z1) 14%
z1= NORMSINV(0.14)
z1= -1.080319341
P(Z<z2) 86%
z2= NORMSINV(0.86)
z2= 1.080319341
8)
P(Z<z) 10%
z= NORMSINV(0.1)
z= -1.281551566
I know that, z = (X-mean)/sd
(X-mean)/sd = -1.2816
X= -1.2816*9.5+80.1
X= 67.92
10)
P( X>140)
= 1 - P(X<140)
I know that, z = (X-mean)/(sd)
z1 = (140-110.6)/23)
z1= 1.2783
hence,
P( X>140)
=1- P(Z<1.2783)
1 - NORMSDIST(1.2783)
0.100572
11)
P( X>47)
= 1 - P(X<47)
I know that, z = (X-mean)/(sd)
z1 = (47-39)/4)
z1= 2.0000
hence,
P( X>47)
=1- P(Z<2)
1 - NORMSDIST(2)
0.022750
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(10 pts.) 6a) Find P.21 <z < 1.06) 6b) Find a z-score satisfying the condition that 75% of the total area is to the left of z. 6c) Find a z-score satisfying the condition that 80% of the total area is to the right of z. REFER to the table.
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Previous Next Question 4 of 19 (1 point) 6.1 Section Exercise 14 Find the area under the standard normal distribution curve to the left of z-0.79.Use Table E and enter the answer to 4 decimal places. The area to the left of the z value is O C 5 6 7 8 9 0 7