0
What else can I help you with?
Is 120-xL proportional or not proportional?
It is an expression, not an equation and so cannot be proportional nor non-proportional.
How can you use an equation to find an unknown value in a proportional relationship?
To find an unknown value in a proportional relationship, you can set up a ratio equation based on the known values. For example, if you have a proportional relationship expressed as ( \frac{a}{b} = \frac{c}{d} ), where ( a ) and ( b ) are known values, and ( c ) is the unknown, you can cross-multiply to solve for ( c ) by rearranging the equation to ( c = \frac{a \cdot d}{b} ). This allows you to calculate the unknown value while maintaining the proportional relationship.
How do you write a inversely proportional equation?
if {
How do you know that an equation is proportional just by looking at it?
If each side of the equation is a fraction, then it is a proportion.
How do you write an equation to represent a proportional relationship?
To write an equation representing a proportional relationship, you start with the general form ( y = kx ), where ( k ) is the constant of proportionality. This equation indicates that ( y ) varies directly with ( x ); as ( x ) increases or decreases, ( y ) does so by the same factor determined by ( k ). To find ( k ), you can use known values of ( x ) and ( y ) from the relationship.
How can you represent a proportional relationship using an equation?
You cannot represent a proportional relationship using an equation.
Is 120-xL proportional or not proportional?
It is an expression, not an equation and so cannot be proportional nor non-proportional.
How can you use an equation to find an unknown value in a proportional relationship?
To find an unknown value in a proportional relationship, you can set up a ratio equation based on the known values. For example, if you have a proportional relationship expressed as ( \frac{a}{b} = \frac{c}{d} ), where ( a ) and ( b ) are known values, and ( c ) is the unknown, you can cross-multiply to solve for ( c ) by rearranging the equation to ( c = \frac{a \cdot d}{b} ). This allows you to calculate the unknown value while maintaining the proportional relationship.
How do you write a inversely proportional equation?
if {
Is the equation y equals 2x directly proportional?
According to the equation [ y = 2x ], 'y' is directly proportional to 'x' .
How do you know that an equation is proportional just by looking at it?
If each side of the equation is a fraction, then it is a proportion.
How do you write an equation to represent a proportional relationship?
To write an equation representing a proportional relationship, you start with the general form ( y = kx ), where ( k ) is the constant of proportionality. This equation indicates that ( y ) varies directly with ( x ); as ( x ) increases or decreases, ( y ) does so by the same factor determined by ( k ). To find ( k ), you can use known values of ( x ) and ( y ) from the relationship.
How do you prove that x and y are directly proportional with the equation Y equals 8X-3?
11
How can you if a relationship is proportional by looking at an equation?
To determine if a relationship is proportional by examining an equation, check if it can be expressed in the form (y = kx), where (k) is a constant. This indicates that (y) varies directly with (x) and passes through the origin (0,0). If the equation includes an additional constant term or a different form, it signifies that the relationship is not proportional.
An equation that states that two ratios are equal is called?
Answer: ProportionalorDirectly Proportional
How do we know when an equation represents a proportional relationship?
If it passes through the origin
Does the equation y13x show a proportional relationship between x and y?
The equation ( y = 13x ) does represent a proportional relationship between ( x ) and ( y ). In this equation, ( y ) is directly proportional to ( x ) with a constant of proportionality equal to 13. This means that if ( x ) increases or decreases, ( y ) will change by the same factor, maintaining a constant ratio of ( \frac{y}{x} = 13 ).
