<h3>So lets say y = The amount of money that's made and x = The number of hours worked. We need two equations. one for Tammy and one for Lia. Tammy's equation will be: y=7x+4 because she makes 7 dollars an hour plus 4 dollars for every item she sells. Lia's equation should be: y=10x+3 because she makes 10 dollars an hour plus 3 dollars for every item she sells. Now since we need to know when they will make the same amount of money, we put both the equations together to make 7x+4=10x+3. Now lets use the distributive property to solve that equation. </h3><h3>7x+4=10x+3</h3><h3> -4 -4</h3><h3> 7x=10x-1</h3><h3> -10x -10x</h3><h3>-3x=-1</h3><h3>x=0.3 repeated)</h3><h3>Now we plug x into Lia's equation and solve that.</h3><h3>y=10(

)+3</h3><h3>y=3.33+3</h3><h3>y=6.33</h3><h3>Now we write our answer as an ordered pair: (0.33, 6.33) </h3><h3>Buuuuuuuuuuuttt you can't have 0.333333333333 of an item so the final answer here would be NO SOLUTION.</h3>
Difference between Ptolemy III and Ptolemy XIV was the following
Explanation:
- Ptolemy III ruled over a kingdom of peace and Ptolemy XIV oversaw the development of beautiful architecture. Ptolemy XIV married a human black widow while Ptolemy III expanded his kingdom to Babylonian.
- Cleopatra and Mark Antony partnered with Ptolemy XIV but Ptolemy III built a force with the Egyptians.
- Ptolemy III ruled over a peaceful kingdom and Ptolemy XIV attacked Octavian.
- Ptolemy III Euergetes was the third king of the Ptolemaic dynasty in Egypt from 246 to 222 BC. The Ptolemaic Kingdom reached the height of its power during his reign.Ptolemy XIV was a son of Ptolemy XII of Egypt and one of the last members of the Ptolemaic dynasty of Egypt.