What does no more mean in math inequalities

What does no more mean in math inequalities?

No more means no less. If there are two groups of objects, and one group has a greater number of objects than the other group, then the number of objects in the group with the fewer objects is less than the number of objects in the group with more objects. If there are three groups, and group one has a greater number of objects than group two does, and group two has a greater number of objects than group three does, then the number of objects in group one is less than the

What does no more mean in equations?

A good way to describe what no more means in an equation is to draw a picture. If you have one variable on one side of the equals sign and another variable on the other side, for example if you have a line and a function, then no more means “is no greater than.” If the line is longer than the function, you can see that the line must be greater than the function. So if there is a line and a function, no more means the line must

What does no more mean in linear equations?

If you want to subtract a number from both sides of an equality, you can use the subtraction operator (or -, - sign). The result will be the new value of the variable on the right, but with the value of the variable on the left subtracted from it. If one of the sides is a variable, the result will be a number. If both sides are numbers, the result will be a negative number if the number on the left is less than the number on the right

What does no more mean in geometry?

When an inequality has no more solutions, it means that there is no more solution in the real numbers. In other words, there is no more solution in the set of all possible solutions. An example of this is the inequality 2x – 5 ≤ –3, which has no more solutions because the right-hand side of this equation is less than the left-hand side. The graph of this equation is shown below.

What does not mean anymore mean in algebra?

The phrase no more means the same as less than or equal to in most algebraic contexts. This includes inequalities such as addition, subtraction, multiplication, division, exponentiation, roots, fractional exponentiation, logarithms, and any other algebraic operation. For example: 3-5 equals -2, but no more means -2 is bigger than or equal to -5.