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77julia77 [94]
3 years ago
14

Which statement best describes the solutions of a two-variable equation? (1) The ordered pairs must lie on the graphed equation.

(2) The ordered pairs must lie near the graphed equation. (3) The ordered pairs must have x = 0 for one coordinate. (4) The ordered pairs must have y = 0 for one coordinate
Mathematics
1 answer:
Nina [5.8K]3 years ago
3 0

Answer:

(1) The ordered pairs must lie on the graphed equation

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An airplane is flying at a height of 5 kilometers above the ground. The distance along the ground from the airplane to the airpo
Cerrena [4.2K]

\rule{70mm}{2.9pt}

\large \sf{✟ \: Problem \: ✟} :

An airplane is flying at a height of 5 kilometers above the ground. The distance along the ground from the airplane to the airport is 7 kilometers. What is the angle of depression from the airplane to the airport? (Write the answer to the nearest degree.)

\rule{70mm}{2.9pt}

\large \sf{✟ \: Solution \: ✟} :

✞ Step 1 ✞: Identify what is asked in the problem.

❒ The angle of depression from the airplane to the airport.

✞ Step 2 ✞: Use appropriate trigonometric ratio to solve the problem.

❒ Since the two legs of the right triangle are part of the problem, hence we use tangent ratio:

\qquad \qquad \bigstar \:  \: \boxed{\tt{ \quad \tan A \degree =  \frac{5}{7}  \quad}}

✞ Step 3 ✞: Solution and interpretation.

:  \qquad \large \implies \tt{ \tan A =  \frac{5}{7} }

:  \qquad \large \implies \tt{A =   \tan^{ - 1}(\frac{5}{7} )}

:  \qquad \large \implies \tt{A =  35.54 \approx \pmb{36 \degree}}

\rule{70mm}{2.9pt}

\large \sf{✟ \: Answer \: ✟} :

Hence, the angle of depression from the airplane to the airport is approximately 36°.

\rule{70mm}{2.9pt}

\large \bold{✰ \: MrHarold \: ࿐}

8 0
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The number of employees at a factory was increased by 5% from its original total of 1080 workers. What was the new number of emp
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Answer:

No because there are multiple Y values for the same X value. 3 is -1 and 1 at the same time meaning it is not a function.

Step-by-step explanation:

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What is the least common denominator for fractions that have denominators of 5x+10 and 25x^2-100
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What is the slope of the line represented by the equation y=-2/3-5x​
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Y= mx + b

m= -5

b= -2/3
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