Answer:
|a-c| meters
Step-by-step explanation:
If I am piloting an airplane to prepare for landing, I change the plane's altitude from a meters to c meters, then the expression that represents the distance between two altitudes is given by |a-c| meters, not by |a+c|.
For, example if the altitude of the plane changes from 1000 meters to 500 meters for preparing for landing then the distance between those two altitudes is |1000 - 500| = 500 meters. (Answer)
But using the expression |a+c|, I will get the wrong answer as |1000 + 500| = 1500 meters.
I think it’s D is the answer
The 7 in 506,087 is in the ones place.
Since angle RST is a right angle, it has a measure of 90°.
Angle RSU could either be inside or outside the right angle.
If Angle RSU is inside, the measurement of Angle TSU is:
90°- 25° = 65°
If Angle RSU is outside, the measurement of Angle TSU is:
90° + 25° = 115°
<h2>
Exponential Functions</h2>
Exponential functions are typically organized in this format:

To find the equation given the graph of an exponential function:
- Identify the horizontal asymptote
⇒ <em>asymptote</em> - a line towards which a graph appears to travel but never meets
⇒ If the horizontal asymptote is not equal to 0, we add this at the end of the function equation. - Identify the y-intercept
⇒ This is our <em>a</em> value. - Identify a point on the graph and solve for <em>c</em>
<em />
<h2>Solving the Question</h2>
Identify the horizontal asymptote
In this question, it appears to be x = 0.
Identify the y-intercept
The y-intercept is the value of <em>y</em> at which the graph appears to cross the y-axis. In this graph, it appears to be 100. This is our <em>a</em> value. Plug this into
:

Solve for <em>c</em>
We can use any point that falls on the graph for this step. For instance, (1,50) appears to be a valid point. Plug this into our equation and solve for <em>c</em>:

Plug <em>c</em> back into our original equation:

<h2>Answer</h2>
