x 1 3 y 3 5 z 2 1 4 The value of x is 1 3 y is 3 5 and z is 9 4 as 2 1 4 9 4 To find the value of x y z we multiply the fractions together 1 3 3 5 9 4 27 60 9 20 Therefore the value of x y z as a simplified fraction is 9 20
Y x 2 1 Graph Example 4x 2 2 x 6 Solve Example Algebra Calculator is a calculator that gives step by step help on algebra problems See More Examples x 3 5 1 3 1 4 y x 2 1 Disclaimer This calculator is not perfect Please use at your own risk and please alert us if something isn t working Thank you Free math problem solver answers your algebra homework questions with step by step explanations
x 1 3 y 3 5 z 2 1 4
x 1 3 y 3 5 z 2 1 4
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X 5y 4z 3 1 2x 2y 3z 4 2 4x 2y Z 9 3
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5 x 2 1 y 2 2 6 x 1 3 y 2 1 5 x
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Get math help in your language Works in Spanish Hindi German and more Online math solver with free step by step solutions to algebra calculus and other math problems Get help on the web or with our math app Answer X 1 3 Y 3 5 Z 2 1 4 X Y Z 1 3 3 5 2 1 4 1 3 3 5 9 4 9 5 4 9 20 rotate chevron right Advertisement Still have questions plus Ask your question X 1 3 y 3 5 z 2 1 4 whats the value of XxYxZ as a
Report flag outlined Answer X Y Z 9 20 Step by step explanation X 1 3 y 3 5 z 2 1 4 rotate To work out the value of x x y x z you need to multiply the values of x y and z together Given that x 1 3 y 3 5 and z 2 1 4 which translates to 9 4 in its improper fraction form the calculation would be 1 3 x 3 5 x 9 4 When multiplying fractions you simply multiply the numerators top numbers with each other and the
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x 1 3 y 3 5 z 2 1 4 - A simultaneous solution to a linear system with three equations and three variables is an ordered triple x y z that satisfies all of the equations If it does not solve each equation then it is not a solution We can solve systems of three linear equations with three unknowns by elimination