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In inverse proportion x equals 2 and y equals 36 but what will y be when x equals 4?
Inverse proportion implies xy = c where c is the constant of [inverse] proportionality. x = 2 and y = 36 implies xy = 72 = c So the relationship is xy = 72 Then, if x = 4, y = 72/x = 72/4 = 18
What is the differentiate of y equals tanx plus c?
y' = (sec(x))^2
What is the slope of xy in the xy plane?
The equation (xy = c), where (c) is a constant, represents a hyperbola in the xy-plane. To find the slope, we can implicitly differentiate the equation with respect to (x). This gives us (y + x \frac{dy}{dx} = 0), leading to the slope (\frac{dy}{dx} = -\frac{y}{x}). The slope varies depending on the values of (x) and (y), indicating that it is not constant across the hyperbola.
What does c x b mean?
The variable c times the variable b simply equals cb. Just as the variable x times the variable y would equal xy, and so on.
Who stated if a equals b and b equals c then a equals c?
by transitive property
In inverse proportion x equals 2 and y equals 36 but what will y be when x equals 4?
Inverse proportion implies xy = c where c is the constant of [inverse] proportionality. x = 2 and y = 36 implies xy = 72 = c So the relationship is xy = 72 Then, if x = 4, y = 72/x = 72/4 = 18
What is the differentiate of y equals tanx plus c?
y' = (sec(x))^2
What is the slope of xy in the xy plane?
The equation (xy = c), where (c) is a constant, represents a hyperbola in the xy-plane. To find the slope, we can implicitly differentiate the equation with respect to (x). This gives us (y + x \frac{dy}{dx} = 0), leading to the slope (\frac{dy}{dx} = -\frac{y}{x}). The slope varies depending on the values of (x) and (y), indicating that it is not constant across the hyperbola.
What does c x b mean?
The variable c times the variable b simply equals cb. Just as the variable x times the variable y would equal xy, and so on.
Can point c lie in the same plane as xy?
In general, yes. However, if there is a drawing that goes along with this question, and it shows more information about 'c' that you have not bothered to share, then it's certainly possible that point 'c' may not lie in the same plane as 'xy'.
Who stated if a equals b and b equals c then a equals c?
by transitive property
If a plus b equals c then c - b equals?
A.
If a plus a equals b and b plus c equals a and a-c equals b what is c?
a= (+a) or a= (-) b= 2a b= 2a c= (-a) c= (+a)
If a equals b and b equals c then what does c plus b equals?
2a. (a, b and c are all equal.)
What is divisible by 9 A equals 80 B equals 97 C equals 135 D equals 143?
c
If A equals B and B equals C does A equal C?
Yes.
What is the answer of R equals 11m C equals?
The answer depends on what R and C are.
