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That you can multiply both sides of the equation by any number.Thus, multiplying by 6 gives (x/6)*6 = 7*6 x = 42.
I think it is 3.14 that equals to pi when u solve it
"Inverse Operation(s)"
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It depends on which variable you wish to solve for.
The multiplicative property of equality. Multiply each side by -1/3.
Without an equality sign it is not an equation
Equals divided by non-zero equals are equal.
To solve the equation ( 14x = 56 ), you would use the Division Property of Equality. This property states that if you divide both sides of the equation by the same non-zero number, the two sides remain equal. In this case, you would divide both sides by 14 to isolate ( x ), resulting in ( x = 4 ).
If you mean: 14x = 35 then the value of x is 2.5
it is not an equation (there no equality in it!)
Yes, the property of equality is used to solve multiplication equations. This property states that if two quantities are equal, you can multiply both sides of the equation by the same non-zero number without changing the equality. This allows you to isolate the variable and find its value. For example, if ( a = b ), then ( ac = bc ) for any non-zero ( c ).
To solve a subtraction equation, you can use the subtraction property of equality, which states that if you subtract the same number from both sides of an equation, the equality remains true. For example, if you have an equation like ( x - 5 = 10 ), you can add 5 to both sides to isolate ( x ). This helps in finding the value of the variable effectively.
The multiplication property of equality is, as the name suggests, a property. It does not require solving!
Multiply both sides by 7.
Because you need to use inverse operations and the opposite of multiplication is division.
The property of equality used to solve multiplication problems is the Multiplication Property of Equality. This property states that if you multiply both sides of an equation by the same non-zero number, the two sides remain equal. For example, if ( a = b ), then ( a \times c = b \times c ) for any non-zero value of ( c ). This property is essential for isolating variables when solving equations.