Answer:
√52 units
Step-by-step explanation:
The segment MN is the hypotenuse of a right triangle that is 6 units wide and 4 units high. The Pythagorean theorem tells you its length is ...
MN = √(6² +4²) = √(36 +16)
MN = √52
The complete question is
Zach has 3/4 hour to play video games. it takes him 1/12 hour to set up the system. Each round of his favorite game takes 1/6 hour. How many rounds can he play
we know that
1) Zach has
hour to play video games
Convert to minutes


2) It takes him
hour to set up the system
Convert to minutes

3) Find time available to play video games

4) Each round of his favorite game takes
hour
Convert to minutes

5) Divide the time available to play video games by the time each round of his favorite game

therefore
<u>the answer is</u>

Answer:
C the tree grew 6 inches in 2 months
I hope this helps and have a delightful day
Answer:
R-{-5}
Step-by-step explanation:
you get the vertex by making the denominator =0
ex.z+5=0 ,z=-5
then we see if the rational function has a constant beside it ex. 3÷z+5-3 ,but in this you Don't have one so its 0
so the vertex would be (-5,0)
the domain =R-{-5} , range=R-{0}
Answer option D
Step-by-step explanation: