D= m/v where d is density, m is mass, and v is volume
The circular pie because it would equal to 153.94 and the rectangle only has most likely its longer side, so even if it was 11x12 it would only be 132. So therefore, the circular pie is correct.
People have stages of moral reasoning. The answers to the questions are below.
The primary focus in the conventional level of Kohlberg's theory is aim to please and seek the approval of others people. It is known to be based on the acceptance of social standards of right and wrong.
<h3>The two stages of the conventional level </h3>
- Stage 3\; in this second level is referred to as good boy/good girl stage. People under or in this stage often view behaviors as right or wrong by their influence on social relationships.
- Stage 4: This is referred to as the law and order stage. In this stage, people view or judge behaviors as right or wrong using rules established in society.
Leal more about Lawrence Kohlberg from
brainly.com/question/5952757
All you have to do is to find the following from the z-score table:
On the 1st row of the table, you can read the value of z & you complete the value by reading the corresponding horizontal line. However watch out which table you are using & what is requested from you. For example in the following question:
a. Between the mean and a z = 1.27: , if you use a normal table it will give you the value of ==> 0.8990==>89.8%, which is the area from the EXTREME LEFT TO z=1.27., whereas yo have to calculate the area from the mean to
to z=1.27 0r 0.8990 -.5=0.398 or 39.85 (.5, because you start counting from the mean):
so:
a. Between the mean and a z = 1.27 ==> 39.8%
b. Between the mean and a z = -0.91 ==> 0.31859==>18.31%
c. Between the z scores of -1.84 and 1.39 . In this case you will find the value of each z & you will add up both: for z= -1.84 ==> 0.88482 or 88.48%
d. Between the z scores of -2.58 and 2.58: same as above,==>99.1%
e. Above a z of 1.96 , means from z to the end. The area from the mean to z=1.96 ==> 0.475, what wee need is from this point to the end
that is 0.5-0.475=2.5%
f. Below a z score of -2.58 same as above but -2.58 to the extreme left
for z=-2.58 ==>0.49506 , & below this area==> 0.5-0.49506==> 0.49%
g. Above a z score of -1.72 ==> 95.72%
h. Below a z of 1.96 ==>97.5%