Compound inequality involves the combination of multiple inequalities. The sign at the ticket booth does not make sense. It should be written as:
<em>"Guests that are under 3 years old or over 62 years old get free admission!"</em>
<em />
The given statement can be split to two:
- Condition 1: Guests that are under 3 years old.
- Condition 2: Guests that are over 62 years old
When the "and" clause is used in an inequality, it means that both conditions must be true.
But; conditions 1 and 2 are disjoint; i.e. they cannot happen at the same time.
In other words, you cannot be under 3 years old, and be over 62 years old at the same time.
So, we can conclude that this <em>statement does not make sense.</em>
The correction will be to replace the <u>"and" clause </u>with an <u>"or" clause.</u>
So, the new text will be:
<em>"Guests that are under 3 years old or over 62 years old get free admission!"</em>
Read more about compound inequalities at:
brainly.com/question/13290962
C. -12 I think. I’m probably wrong
Texting because teens love to be on their phones all the time
The minimum number of people who claimed ancestry from all three heritages is : 45
Given that there are 100 relatives
let's assume that 1 relative = 1 room
100 relatives = 100 rooms
Number of relatives with Italian heritage = 90
Number of relatives with German heritage = 80
Number of relatives with swiss heritage = 75
<u>Step 1 : </u>
Fill up the first 90 rooms with Italian heritage relatives
Fill up the remaining 10 rooms with 10 Relatives with German heritage
<u>Step 2 :</u>
Distribute the remaining 70 relatives with German heritage into 70 rooms out of the 90 rooms already occupied by the relatives with Italian heritage
<u>Step 3: </u>
Distribute the 75 relatives with swiss heritage into the 20 rooms occupied by Italian heritage relatives only and<em> </em><u><em>45 rooms</em></u><u><em> occupied by both </em></u><u><em>German and Italian relatives</em></u><u><em> </em></u>and into the 10 rooms occupied by the German heritage relatives
Therefore we can conclude that the minimum number of people who claimed ancestry from all three heritages is : 45
Learn more about pie chart : brainly.com/question/25666939
