Sam wants to be named the greatest home run hitter of his baseball league. in the past 5 seasons he has hit 24 , 20, 23, 20, and 21 home runs, respectively. to qualify for the home run trophy he must average at least 22 home runs in 6 seasons. how many home runs, must he hit this season to qualify? h+22/6_> 108 h+108/6_> 22 h+108/6> 22 h+22/6> 108

B.

Sam must hit at least 24 runs in 6th season to qualify for the home run trophy.

Step-by-step explanation:  

Let H be number of runs Sam hits in 6th season.  

We have been given that Sam wants to be named the greatest home run hitter of his baseball league. In the past 5 seasons he has hit 24, 20, 23, 20, and 21 home runs, respectively.

Let us find the number of runs scored by Sam adding the number of hits in his past 5 seasons.  

We are told that to qualify for the home run trophy he must average at least 22 home runs in 6 seasons. So to qualify this season Sam's average must be greater than or equal to 22.

We can represent this information in an inequality as:

Let us solve our inequality to find the least number of runs Sam must hit to qualify.

Multiplying both sides of our inequality by 6 we will get,

Therefore, Sam must hit at least 24 runs this 6th season to qualify for the home run trophy.

because its not ur topic and its not for is for homework not that.

18

step-by-step explanation:

draw the shape and you will see that f and k are actually at adjacent vertices (points of the hexagon that are neighboring).   so find the distance between (1,2) and (4,2).   that is easy since (1,2) and (4,2) is just a vertical distance to count, which is 3.   it is a regular polygon which means all sides are congruent.   you have 6 sides (hexa) so multiply 6 by 3 to receive 18.