0
What else can I help you with?
What is the least possible integer solution of the inequality 4.103x19.868?
To find the least possible integer solution of the inequality (4.10 < 3x < 19.86), we first solve for (x) by dividing the entire inequality by 3. This gives us (1.3667 < x < 6.62). The least integer greater than (1.3667) is (2). Therefore, the least possible integer solution is (2).
What are the integer solutions of the inequality x 3?
The inequality ( x^3 < 3 ) can be solved by finding the integer values of ( x ) that satisfy this condition. To do this, we first note that ( x^3 = 3 ) has a real solution at ( x = \sqrt[3]{3} \approx 1.442 ). The integer solutions for the inequality ( x^3 < 3 ) are thus ( x = -2, -1, 0, 1 ). Therefore, the integer solutions are ( x \in {-2, -1, 0, 1} ).
Is 2 a solution to the inequality x?
To determine if 2 is a solution to the inequality (x), we need to clarify the specific inequality being referenced. If we're considering a simple inequality such as (x > 1), then 2 is indeed a solution because it satisfies the condition. However, if the inequality is (x < 1), then 2 would not be a solution. Please provide the complete inequality for an accurate assessment.
Is 2 a solution to the inequality x 3?
Yes, It is a solution (a+)
Which is the smallest integer that makes this inequality 2x 35 true?
To solve the inequality (2x < 35), we first divide both sides by 2, resulting in (x < 17.5). The smallest integer that satisfies this inequality is 17. Therefore, the answer is 17.
What is the least possible integer solution of the inequality 4.103x19.868?
To find the least possible integer solution of the inequality (4.10 < 3x < 19.86), we first solve for (x) by dividing the entire inequality by 3. This gives us (1.3667 < x < 6.62). The least integer greater than (1.3667) is (2). Therefore, the least possible integer solution is (2).
What are the integer solutions of the inequality x 3?
The inequality ( x^3 < 3 ) can be solved by finding the integer values of ( x ) that satisfy this condition. To do this, we first note that ( x^3 = 3 ) has a real solution at ( x = \sqrt[3]{3} \approx 1.442 ). The integer solutions for the inequality ( x^3 < 3 ) are thus ( x = -2, -1, 0, 1 ). Therefore, the integer solutions are ( x \in {-2, -1, 0, 1} ).
Find 2 consecutive integers whose difference is 2?
no solution. If you solve for x (where x is the first integer) the answer is a fraction, which is not an integer.
Is 2 a solution to the inequality x?
To determine if 2 is a solution to the inequality (x), we need to clarify the specific inequality being referenced. If we're considering a simple inequality such as (x > 1), then 2 is indeed a solution because it satisfies the condition. However, if the inequality is (x < 1), then 2 would not be a solution. Please provide the complete inequality for an accurate assessment.
Is 2 a solution of the inequality 2x 5 9?
2 is a solution of the equation, but not if it's an inequality.
Is 2 a solution to the inequality x 3?
Yes, It is a solution (a+)
Which is the smallest integer that makes this inequality 2x 35 true?
To solve the inequality (2x < 35), we first divide both sides by 2, resulting in (x < 17.5). The smallest integer that satisfies this inequality is 17. Therefore, the answer is 17.
How does the solution to an inequality differ from the solution to an equation?
The solution to an inequality generally is a region with one more dimension. If the inequality/equation is of the form x < a or x = a then the solution to the inequality is the 1 dimensional line segment while the solution to the equality is a point which has no dimensions. If the inequality/equation is in 2 dimensions, the solution to the inequality is an area whereas the solution to the equality is a 1-d line or curve. And so on, in higher dimensional spaces.
How many different integer values of x satisfy this inequality 8x 2-xx?
To solve the inequality (8x^2 - x < 0), we first factor it as (x(8x - 1) < 0). The critical points are (x = 0) and (x = \frac{1}{8}). Analyzing the sign of the product in the intervals determined by these points, we find that the inequality holds for (0 < x < \frac{1}{8}). Since there are no integer values of (x) in this interval, the number of different integer values of (x) that satisfy the inequality is zero.
What is the solution to this inequality x-7-5?
-2
What number is a solution of the inequality?
To determine a solution to an inequality, you need to specify the inequality itself. Solutions vary depending on the inequality's form, such as linear (e.g., (x > 3)) or quadratic (e.g., (x^2 < 4)). Once the inequality is provided, you can identify specific numbers that satisfy it. Please provide the inequality for a precise solution.
Write an inequality and solve The difference between 2 integers is at least 12 The smaller integer is 2 What is the larger integer?
Since the smallest integer is 2, the largest one let be x. At least 12 means equal to 12 or larger than 12. So we have this inequality: x - 2 ≥ 12 x - 2 + 2 ≥ 12 + 2 x ≥ 14
