iF THE QUESTION IS WRITTEN LIKE THIS: WHAT IS THE VALUE IN r IN THE INEQUALITY 5>r=3. THEN THE BEST POSSIBLE ANSWER WOULD BE...D)
R<8
If possible, find the largest and smallest possible values of the variable under study. Then the range = Largest Value minus Smallest Value.
You find the the smallest and largest values. The interval is the largest minus the smallest.
well u have to find out the values of x and y first to answer it! =)
Find the maximum and minimum values that the function can take over all the values in the domain for the input. The range is the maximum minus the minimum.
To find the values of ( n ) for which the product ( 3n ) is less than 50, we can set up the inequality ( 3n < 50 ). Dividing both sides by 3 gives ( n < \frac{50}{3} ), which simplifies to ( n < 16.67 ). Therefore, the integer values of ( n ) that satisfy this inequality are ( n = 0, 1, 2, \ldots, 16 ).
Find the possible values of r in the inequality 5 > r - 3.Answer: r < 8
If possible, find the largest and smallest possible values of the variable under study. Then the range = Largest Value minus Smallest Value.
n > -27
You find the the smallest and largest values. The interval is the largest minus the smallest.
that would be limited to 3 and -3 for values of x
2
well u have to find out the values of x and y first to answer it! =)
To determine which values from the set {1, 2, 3, 4, 5} make the inequality n < 26 true, we need to find all numbers in the set that are less than 26. In this case, the values that satisfy the inequality are 1, 2, 3, 4, and 5. Therefore, the values from the set {1, 2, 3, 4, 5} that make the inequality n < 26 true are 1, 2, 3, 4, and 5.
Find the maximum and minimum values that the function can take over all the values in the domain for the input. The range is the maximum minus the minimum.
depends on what the problem is
-4
To find the values of ( n ) for which the product ( 3n ) is less than 50, we can set up the inequality ( 3n < 50 ). Dividing both sides by 3 gives ( n < \frac{50}{3} ), which simplifies to ( n < 16.67 ). Therefore, the integer values of ( n ) that satisfy this inequality are ( n = 0, 1, 2, \ldots, 16 ).