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Find the possible values of r in the inequality 5 > r - 3.Answer: r < 8
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 all possible "x" and "y" values for domain and range. Then put it in inequality form. For example the domain and range for the equation 2x-3/x-5 would be: Domain: All Reals; x>5 Range: All Reals
You solve an inequality in the same way as you would solve an equality (equation). The only difference is that if you multiply or divide both sides of an inequality by a negative number, you must reverse the inequality sign. Thus, if you have -3x < 9 to find x, you need to divide by -3. That is a negative number so -3x/(-3) > 9/(-3) reverse inequality x > -3
The above is not an inequality as stated.
Find the possible values of r in the inequality 5 > r - 3.Answer: r < 8
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
that would be limited to 3 and -3 for values of x
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.
Ah! but they can. Using absolute values |3-i|<|3+2i|.
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 ).
If X is a multiple of 4, it will be the LCM.
Find all possible "x" and "y" values for domain and range. Then put it in inequality form. For example the domain and range for the equation 2x-3/x-5 would be: Domain: All Reals; x>5 Range: All Reals
It is not possible to answer the question since no equation is given in the question: only an expression.
Three different values of l are possible in the third principle or quantum level. They are: l=0, 1, and 2.
The values of k can be: 5 or -3
You solve an inequality in the same way as you would solve an equality (equation). The only difference is that if you multiply or divide both sides of an inequality by a negative number, you must reverse the inequality sign. Thus, if you have -3x < 9 to find x, you need to divide by -3. That is a negative number so -3x/(-3) > 9/(-3) reverse inequality x > -3