To determine the value of x that makes the equation true, you need to provide the specific equation you're referring to. Once you provide that, I can help you solve for x.
A value that makes an equation "true" is known as a solution or root of the equation. When substituted into the equation, this value satisfies the equation, resulting in a true statement. For example, in the equation (x + 2 = 5), the value (x = 3) is a solution because substituting it yields a true statement: (3 + 2 = 5).
The value of the variable that makes an equation true is known as the "solution" to the equation. For example, if you have the equation (x + 3 = 7), the solution is (x = 4), since substituting 4 into the equation yields a true statement. In general, finding the value of the variable involves manipulating the equation to isolate the variable on one side.
A value of the variable that makes the equation statement true is called a solution. For example, in the equation ( x + 2 = 5 ), the value ( x = 3 ) is a solution because substituting it into the equation yields a true statement. There can be multiple solutions or none, depending on the equation. To find a solution, you can isolate the variable and solve for its value.
The value that makes an equation true is called a solution or root of the equation. It is the specific number that, when substituted for the variable in the equation, results in a true statement. For example, in the equation (x + 2 = 5), the value (x = 3) is the solution because substituting it into the equation satisfies the equality.
To solve the equation ( x - 4 - 2 - 1 = 0 ), first simplify the left side: ( x - 7 = 0 ). Adding 7 to both sides gives ( x = 7 ). Therefore, the value of ( x ) that makes the equation true is 7.
It's the value that when substituted in for the variable, makes the equation true. Ex: x + 1 = 3 The value 2, when substituted for the variable x, makes the equation true.
A value that makes an equation "true" is known as a solution or root of the equation. When substituted into the equation, this value satisfies the equation, resulting in a true statement. For example, in the equation (x + 2 = 5), the value (x = 3) is a solution because substituting it yields a true statement: (3 + 2 = 5).
solution
The value of the variable that makes an equation true is known as the "solution" to the equation. For example, if you have the equation (x + 3 = 7), the solution is (x = 4), since substituting 4 into the equation yields a true statement. In general, finding the value of the variable involves manipulating the equation to isolate the variable on one side.
A value of the variable that makes the equation statement true is called a solution. For example, in the equation ( x + 2 = 5 ), the value ( x = 3 ) is a solution because substituting it into the equation yields a true statement. There can be multiple solutions or none, depending on the equation. To find a solution, you can isolate the variable and solve for its value.
The value that makes an equation true is called a solution or root of the equation. It is the specific number that, when substituted for the variable in the equation, results in a true statement. For example, in the equation (x + 2 = 5), the value (x = 3) is the solution because substituting it into the equation satisfies the equality.
To solve the equation ( x - 4 - 2 - 1 = 0 ), first simplify the left side: ( x - 7 = 0 ). Adding 7 to both sides gives ( x = 7 ). Therefore, the value of ( x ) that makes the equation true is 7.
In the equation x = 3, if x = 3, the equation is true, if x has any other value, it is not. The value of any other variable, such as y, is irrelevant. I would say that the answer is 0 because otherwise y is part of the equation which clearly it isnt.
We want to answer the equation 10x = 350 This can be done by dividing both sides by 10. That makes the equation x = 35. Thus the value of x that makes 10x=350 is 35.
The word that describes a value making an equation true is "solution." In the context of an equation, a solution is a specific number that, when substituted for a variable, satisfies the equation. For example, in the equation ( x + 2 = 5 ), the solution is ( x = 3 ).
6!
In that case, x must be equal to zero. (0)