Count the positions from the right, starting at zero, for example: 543210. Call the result of the counting "n" (for example, for the sixth position from the right, n = 5). In this case, the place-value is 10n.
when you find the value, you SOLVED the equation. you CHECK the equation when you substitute the value in the variables place and check that the equation is true.
Ten thousands.
This is not an equation, it's a number. The two zeros are placeholders for the thousands (103) place and the ten millions (107) place.
If this value a satisfy the equation, then a is a solution for that equation. ( or we can say that for the value a the equation is true)
Such a value is said to be a solution, or a root, of the equation.
This kind of question usually accompanies a specific table of ordered pairs. The idea is that the ordered pairs take the form of (x, f(x)) where the first number of the ordered pair x, is a value of the variable for some equation. When that value is used in place of the variable in the equation, we can calculate a specific value. That calculated value appears as the second value of the ordered pair and is represented by f(x) above. Typically the equation is relatively simple, such as a linear equation or a quadratic equation. Therefore, in order to determine the equation, we have to know exactly what the ordered pairs are.
The value of the mu constant in the equation is 3.14159.
"430 5" is not an equation and it does not have an unknown value. So there can be no equation which has the same unknown value.
How is this different from determining if a value is a solution to an equation?
There is no possible value of x that will satisfy the given equation. There is no possible value of x that will satisfy the given equation. There is no possible value of x that will satisfy the given equation. There is no possible value of x that will satisfy the given equation.
No - It will lead to a contradiction. No - It will lead to a contradiction.
It is the solution of the given equation.