Acollege is currently accepting students that are both in-state and out-of-state. they plan to accept three times as many in-state students as out-of-state, and they only have space to accept 100 out-of-state students. let x = the number of out-of-state students and y = the number in-state students. write the constraints to represent the incoming students at the college.

\[y < = 300\]

Step-by-step explanation:

Let x = number of out-of-state students at the college

Let y = number of in-state students at the college

As per the given problem, the constraints are as follows:

\[x < = 100\]     (1)

\[y = 3 * x\]       (2)

From the given equations (2), \[ x = y/3 \]

Substituting in (1):

\[y/3 < = 100\]

Or, \[y < = 300\] which is the constraint representing the incoming students.

Constraint that represents the incoming students at the college is

y ≤ 300

Step-by-step explanation:

It is given in this question that a college is currently accepting both in-state and out of state students where,

y = Number of in-state students

x = Number of out-of-state students

Their plan is to accept three times as many in students as out of state

Which is represented by he equation y = 3x

x =

College has space for 100 out-of-state students only, so the inequality which represents this situation will be

x ≤ 100

Now the constraint to represent the incoming students in the college will be

y ≤ 300

Therefore, constraint that represents the incoming students at the college is y ≤ 300

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step-by-step explanation:

well what you have to do is divide 84 by 6 so theanswer

step-by-step explanation:

84 divided by 6 = 14

and that lightbulb changing party must be freaking lit!