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Gnom [1K]
2 years ago
6

Lee forgets to write down the details regarding

English
1 answer:
tatiyna2 years ago
5 0

Answer: Wild Goose Chase

Explanation:

Plagiarism is a big issue in the academic and journalistic world ( indeed any subject that has to do with writing) and it is worthy of note that it does not mean simply copying a person's work to pass as your own. It can also mean failing to give proper credit where it is due.

This is the form of plagiarism that the Wild Goose Chase plagiarism is. It involves using the works of an author but instead of correctly citing them so due credit is given, the writer instead uses other sources either real or made up which is what Lee did in her blog post.

It is called a Wild Goose Chase because somebody aiming to verifying the information will not find the information where they were supposed to meaning that the writer had sent them on a wild goose chase.

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Fernando evaluated the expression below. StartFraction 5 (9 minus 5) over 2 EndFraction + (negative 2) (negative 5) + (negative
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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.

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Answer:

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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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