Greatest =9998
Smallest=8889
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The statement that best describes the Humbaba's effect on the epic's plot is (d) Humbaba creates tension and suspense in the story.
Step-by-step explanation:
<u>Humbaba creates tension and suspense in the story.</u>
In this story the main character Gilgamesh has a dream and he discusses his dream with Enkidu who says that the dream he had was actually a message from the Lord Shamash that he is protecting him and he should not loose his courage against a war with Humbaba. In this story Humbabab is described as a evil monster which has a body of a eagle and the head of a lion and who produces fire flames from his mouth
So we can say that the , Gilgamesh’s dream was a divine intervention to communicate the message that he has the power to defeat Humbaba.
Thus we can say that he Humbaba's effect on the epic's plot is (d) Humbaba creates tension and suspense in the story.
Answer:
<h3>
</h3>
Step-by-step explanation:
Move 9 to right hand side and change it's sign
⇒
Subtract 9 from 17
⇒
Divide both sides of the equation by -4
⇒
Calculate
⇒
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The property illustrated in the given statement 5.p = p.5 is commutative property.
<u>Solution:</u>
We have been given an equation as follows:
5.p = p.5
And we have been asked to find the property this statement illustrates.
The answer to the question is, the statement illustrates commutative property.
The commutative property in math comes from the words "commute" or "move around." This rule states that you can move numbers or variables in algebra around and still get the same answer.
Which satisfies the given statement.
So,
The length is always 1.5 times the width.
l = 1.5w
lw = 24
lw = 54
lw = 96
Or, we could put it this way:
1.5w(w) = 24
1.5w(w) = 54
1.5w(w) = 96
So,
1.5w^2=24
1.5w^2=54
1.5w^2=96
Dividing both sides by 1.5, we get:
w^2 = 16
w^2 = 36
w^2 = 64
And solving for the only logical dimension, we get:
w = 4
w = 6
w = 8
And their corresponding lengths:
l = 1.5(4) = 6
l = 1.5(6) = 9
l = 1.5(8) = 12
So a few lengths could be:
(l,w)
(6,4)
(9,6)
(12,8)
Of course, there are infinite solutions.
