Respuesta :
5y - 20 < 0...add 20 to both sides
5y < 20...divide both sides by 5
y < 20/5
y < 4 (this states that y is less then 4)
Therefore, the greatest integer that y could be is 3 (because integers cannot be fractions, they have to be whole numbers)
5y < 20...divide both sides by 5
y < 20/5
y < 4 (this states that y is less then 4)
Therefore, the greatest integer that y could be is 3 (because integers cannot be fractions, they have to be whole numbers)
Answer:
Greatest value of y is 3 .
Step-by-step explanation:
Given : 5y - 20 < 0.
To find : what is the greatest integer value of y
Solution : We have given that
5y - 20 < 0.
On adding both sides by 20.
5y < 20 .
On dividing by both sides 5.
y < 4.
We can see y is less than 4 , it mean all the values of y must be less than 4 but not including 4 like 3 ,2, 1, 0, -1, -2 ........so on.
So , the greatest value is 3 .
It can not be in fraction because we asked about integer.
Therefore, greatest value of y is 3 .