Question

Determine the area under the standard normal curve that lies to the right of

left parenthesis a right parenthesis z equals 1.66 comma(a) z=1.66,

(b)

z equals negative 1.26 commaz=−1.26,

(c)

z equals 1.93 commaz=1.93,

and (d) z equals negative 1.37 .z=−1.37.

Answer #1

From the given information,

a)

Given z score = 1.66

From the right tailed z ( standard normal ) table , we have

P (z > 1.66 ) = **0.0485**

b)

Given z score = - 1.26

From the right tailed z ( standard normal ) table, we have

P ( z > - 1.26 ) = **0.8962**

c)

Given z score = 1.93

From the right tailed z ( standard normal ) table, we have

P ( z > 1.93 ) = **0.0268**

d)

Given z score = - 1.37

From the right tailed z ( standard normal ) table, we have

P ( z > - 1.37 ) = **0.9147**

Determine the area under the standard normal curve that lies
between left parenthesis a right parenthesis Upper Z equals
negative 1.86 and Upper Z equals 1.86 , (b) Upper Z equals
negative 1.37 and Upper Z equals 0 , and (c) Upper Z equals
negative 1.75 and Upper Z equals 1.73 . LOADING... Click the icon
to view a table of areas under the normal curve. (a) The area that
lies between Upper Z equals negative 1.86 and Upper Z...

Determine the area under the standard normal curve that lies
between left parenthesis a right parenthesis Z equals negative 0.77
and Z equals 0.77, (b) Z equals negative 2.34 and Z equals 0,
and (c) Z equals negative 1.57 and Z equals 0.62.

Determine the area under the standard normal curve that lies
between left parenthesis a right parenthesis Upper Z equals
negative 0.43 and Upper Z equals 0.43, (b) Upper Z equals
negative 2.34 and Upper Z equals 0, and (c) Upper Z equals
negative 1.35 and Upper Z equals negative 0.88. LOADING... Click
the icon to view a table of areas under the normal curve.

Determine the area under the standard normal curve that lies
between left parenthesis a right parenthesis Upper Z equals
negative 0.93 and Upper Z equals 0.93, (b) Upper Z equals
negative 0.32 and Upper Z equals 0, and (c) Upper Z equals
negative 0.37 and Upper Z equals 0.87. The area that lies between
Upper Z equals negative 0.93 and Upper Z equals 0.93 is?

Determine the area under the standard normal curve that lies to
the left of (a) Upper Z equals negative 0.36 comma (b) Upper Z
equals negative 1.29, (c) Upper Z equals negative 1.02, and (d)
Upper Z equals 0.91.

Determine the area under the standard normal curve that lies to
the left of (a) Upper Z equals negative 0.97 comma (b) Upper Z
equals 0.71 , (c) Upper Z equals negative 1.22 , and (d) Upper
Z equals 0.66 .

Determine the area under the standard normal curve that lies to
the left of (a)
Upper Z equals negative 1.45 commaZ=−1.45,
(b)
Upper Z equals negative 1.36Z=−1.36,
(c)
Upper Z equals 1.68Z=1.68,
and (d)
Upper Z equals negative 0.11Z=−0.11.

a)
determine the area under the standard normal curve that lies to the
right of -1.07
b) determine the area under the standard normal curve that
lies to the right of 0.60
c) determine the area under tbe standard notmal curve that
lies to the left of -0.56
d) determine the area u fet the standard normal curve that
lies between -2.50 and 1.00

Determine the area under the standard normal curve that lies
between (a) Upper Z equals negative 0.85 and Upper Z equals 0.85,
(b) Upper Z equals negative 0.99 and Upper Z equals 0, and (c)
Upper Z equals negative 0.57 and Upper Z equals negative 0.46.
(a) Find the area under the normal curve to the left of
z = -3−3
plus the area under the normal curve to the right of
z = 3
The combined are =

Determine the area under the standard normal curve that lies to
the left of (a) Z= 1.56 (b) Z= 1.05 (c) Z= 1.28 and (d) Z=
-1.34.
(a) The area to the left of Z= 1.56 is ___.

ADVERTISEMENT

Get Answers For Free

Most questions answered within 1 hours.

ADVERTISEMENT

asked 6 minutes ago

asked 6 minutes ago

asked 9 minutes ago

asked 10 minutes ago

asked 15 minutes ago

asked 15 minutes ago

asked 21 minutes ago

asked 30 minutes ago

asked 30 minutes ago

asked 38 minutes ago

asked 44 minutes ago

asked 48 minutes ago