HELP ASAP!! ILL MARK BRAINLIEST! David recorded the ages, in years, of the members of four high school clubs. Each club has the
same number of members. A brief description of David’s data is shown.
Music Club: This club has the same number of members older than 16 and younger than 16.
Physics Club: This club has the greatest number of older members.
Sports Club: This club has the greatest number of younger members.
History Club: This club has the oldest member enrolled.
David then made box plots showing his data. Match the labels of the clubs to the box plots. Drag and drop each club into the indicated rectangles.
Music Club: This club has the same number of members older than 16 and younger than 16.
Physics Club: This club has the greatest number of older members.
Sports Club: This club has the greatest number of younger members.
History Club: This club has the oldest member enrolled.
David then made box plots showing his data. Match the labels of the clubs to the box plots. Drag and drop each club into the indicated rectangles.
1 answer:
You might be interested in
Answer:
A proof can be as follows:
Step-by-step explanation:
Let be a set of
integers. By the division algorithm the possible remainders when we divide by
are
. Then, each integer
can be written as:
Observe that the set of remainders has
elements and each element has
possible values. By the Pigenhole principle at least two remainders have the same value. Suppose that this two elements are
. Then,
Where . Then,
. Then we have that
divides
.