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nasty-shy [4]
2 years ago
11

Based on the two passages, how has Telemachus

English
1 answer:
Karolina [17]2 years ago
6 0

Based on the passage, the Telemachus changed since he first met up with Odysseus because he has become more confident.

<h3>Who was Athena?</h3>

Athena is the one who advises Telemachus to start searching for his father and encourages him to not lose hope.

However, she tells Telemachus that he needs to grow up quickly to find his father. Throughout the story, Athena protects and helps Telemachus as much as she protects his father by teaching him how to be responsible and confident.

Moreover, the goddess also encourages Telemachus to stand up to the suitors of his mother since they have been behaving badly in Odysseus' home.    

Thus, the correct option is B, He has become more confident.

Learn more about Telemachus

brainly.com/question/22151316

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Question:

Fernando evaluated the expression below.

\frac{5(9-5)}{2} + (-2)(-5) + (-3)^2 = \frac{5(4)}{2} -10 + 9 = \frac{20}{2} - 10 + 9 = 10 - 10 + 9 = 9

What was Fernando's error?

- Fernando evaluated the numerator of the fraction incorrectly.

- Fernando simplified 20/2 incorrectly.

- Fernando incorrectly found the product of –2 and –5.

- Fernando evaluated (-3)² incorrectly.

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- Fernando incorrectly found the product of –2 and –5.

Explanation:

Given

\frac{5(9-5)}{2} + (-2)(-5) + (-3)^2 = \frac{5(4)}{2} -10 + 9 = \frac{20}{2} - 10 + 9 = 10 - 10 + 9 = 9

Required

Spot the error

The error in this evaluation is the product of -2 and -5 at step 2

When a negative number (-2) is multiplied by a negative number (-5), the outcome of the multiplication is always a positive number (10).

So, the result of -2 * -5 is 10 but Fernando incorrectly calculated it as -10.

Solving the expression, correctly

\frac{5(9-5)}{2} + (-2)(-5) + (-3)^2 = \frac{5(4)}{2} + 10 + 9

\frac{5(9-5)}{2} + (-2)(-5) + (-3)^2 = \frac{20}{2} + 10 + 9

\frac{5(9-5)}{2} + (-2)(-5) + (-3)^2 = 10 + 10 + 9

\frac{5(9-5)}{2} + (-2)(-5) + (-3)^2 = 29

Hence, the actual result of the expression is 29 (not 9 as calculated by Fernando).

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