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Master Your Mistakes

Meet Kit, Your Personal Tutor. Kit helps you understand your mistakes and provides ways to avoid them in the future. Just one click away!

What Is "la sopa" in English?

Your Answer:

the soap ❌

Correct Answer:

the soup

Study To Understand, Not To Memorize

With an unrivaled suite of study tools all on a single platform.

You are planning a hiking trip to a remote waterfall. How would you determine the absolute location of the waterfall using a map?

What are some examples of human and physical attributes that contribute to defining a place?

Fill In The Blank

Equator

as the for latitude. The only line of that the earth in half

True or False

Parallels/Latitude,

measured in degrees north or south of equator

Match the pairs

refers to all of the human and physical attributes in a location

serves as the baseline for latitude... the only line of latitude that divides the earth in half

uses continuous lines joining points of the same value

latitude and longitude; the exact location of something

Equator

Place

Absolute (mathematical) Location

Isoline Maps

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To find the derivative of the given expression $\frac{\sqrt{4-x^2-y^2}}{x^2+5}$ , we can start by simplifying the expression before taking the derivative. The first step is to rewrite the expression using exponential notation and combine like terms.

Here's a suggestion to simplify the expression and get it into a more workable form:
- Rewrite the expression as $\frac{(4-x^2-y^2)^{\frac{1}{2}}}{x^2+5}$ .
- Notice that $(4-x^2-y^2)$ can be simplified further by factoring out a negative sign: $-(x^2+y^2-4)$ .
- Substitute the simplified expression back into the original expression to get $\frac{-((x^2+y^2-4)^{\frac{1}{2}})}{x^2+5}$ .
Now, what do you think the next step should be to find the derivative of this expression?

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