The equation is y= -2x + 3.
The 3 is the y-intercept and how I got -2 was that I did rise/run. It went down 2 times and over once so -2/1, which will give you simply -2.
The first one, or y = -2x+3. Next time you find things like this, you can go to desmos.com, and click start graphing. You can try all the different equations, and see which one is right. Hope this helps!
The total would be 170 for it all.
Answer:
Step-by-step explanation:
50 + 100 - 2(20) =
150 - 40 =
$ 110 <===
This is the question: The first supplier gave Coach Wilson a discount of 10% off of his order total. The second supplier gave him a discount for 20% off of his total order. Write an equation to find the total cost, T, of the shirts.
I know this this long and I'm sorry but pls help me
The conclusion that can be drawn from the graph data is: "The top three most-populous cities shown on the graph are US cities."
The graph provides population data for several North American cities, and based on the information provided, it is evident that New York, Los Angeles, and Washington are the top three most-populous cities. New York's population is above 8 million, Los Angeles is below 4 million, and Washington is below 1 million. While Mexico City has a population of 9 million, it is the only Mexican city mentioned, and the graph doesn't provide data for other Mexican cities.
Therefore, we can't conclude that Mexican cities, in general, have larger populations than US cities or that the third most-populous city is in Mexico. Additionally, the graph doesn't specify whether Vancouver or Guadalajara is more populous, so we can't make conclusions about their relative populations.
However, it is clear from the data that New York City's population is more than double that of Los Angeles, which further supports the conclusion about the top three most-populous cities being in the US.
Learn more about US Cities here:
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Answer and Step-by-step explanation:
✓ Answer:The population of New York City is more than double the population of Los Angeles.(by process of elimination)