Answer:
Where's the question, please?
Answer:
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Step-by-step explanation:
Answer:
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Step-by-step explanation:
The unit rate of the equation where y is the dependent variable is: -1/3.
<h3>How to Find the Unit Rate of an Equation?</h3>
In slope-intercept form, an equation of a relation is expressed as y = mx, where m represents the unit rate, and x and y are the two variables.
Given the equation, x = -3y, rewrite the equation in slope-intercept form to find the unit rate (m) of the relation. Thus:
x = -3y
Divide both sides by -3
x/-3 = -3y/-3
x/-3 = y
-1/3(x) = y
y = -1/3(x)
Thus, the unit rate of the equation, y = -1/3(x), is -1/3. Therefore, we can state that the unit rate of the equation where y is the dependent variable is: -1/3.
Learn more about the unit rate on:
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Let's call the two numbers a and b. So we know that the difference of the two numbers is 36:
a - b = 36
And we know that their sum is 286:
a + b = 286
We can use either of these equations to solve for one of the variables in terms of the other variable. Let's use the first and solve for a:
a - b = 36
a = 36 + b
Now we plug this into the other equation and solve for b there:
(36 + b) + b = 286
36 + 2b = 286
2b = 250
b = 125