Answer: last option.
Step-by-step explanation:
According to the Product of powers property, you have:
As you can see, when you can add the exponents when you have powers with equal base.
Then, and
do not have the same base, therefore, the exponents can't be added.
Therefore, Eli is incorrect, because he added the exponents even though the bases are not the same.
Answer:
The inequality to determine how many more players can make the team is:
On solving it we get :
Thus, the number of players that can still make in the team must be no more than 9.
Step-by-step explanation:
Given:
Maximum number of players the soccer team can have = 26
Number of players already chosen by coach = 17
To find how many players can still make the team.
Solution:
<em>Let the players that can still make the team be = </em>
Players already chosen = 17
<em>Total number of players in the team can be given as =</em>
Total numbers must not exceed 26.
So, the inequality can be written as:
Solving for
Subtracting both sides by 17.
∴
Therefore, no more than 9 players can still make in the soccer team.