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Sentences with DIFFERENTIAL-COEFFICIENT

Check out our example sentences below to help you understand the context.

Sentences

1
"The differential coefficient of f(x) is denoted as f'(x) or df/dx."
2
"To find the differential coefficient, we need to apply the rules of differentiation."
3
"The differential coefficient measures the rate at which a function is changing at a specific point."
4
"Differentiating a function involves finding its differential coefficients."
5
"The differential coefficient of a constant function is always zero."
6
"The differential coefficient of x^n, where n is a constant, is nx^(n-1)."
7
"The concept of differential coefficient is fundamental in calculus."
8
"To calculate the differential coefficient, we can use the power rule or chain rule."
9
"The differential coefficient of sin(x) is cos(x)."
10
"The differential coefficient of cos(x) is -sin(x)."
11
"The differential coefficient of e^x is e^x."
12
"The differential coefficient of ln(x) is 1/x."
13
"The differential coefficient of a sum of functions is the sum of their differential coefficients."
14
"The differential coefficient of a product of functions can be found using the product rule."
15
"The differential coefficient of a quotient of functions can be found using the quotient rule."
16
"The differential coefficient of a composite function can be found using the chain rule."
17
"The concept of differential coefficient is closely related to the concept of derivative."
18
"The differential coefficient of a function f(x) represents its instantaneous rate of change."
19
"The differential coefficient can be used to find the slope of a tangent line to a curve."
20
"When differentiating a function, the differential coefficient provides information about its behavior."
1
"The differential coefficient of function f at x is denoted by f'(x)."
2
"To find the differential coefficient of a function, we can use the differentiation rules."
3
"The differential coefficient measures the rate of change of a function at a specific point."
4
"Differentiable functions have a well-defined differential coefficient at all points in their domain."
5
"The differential coefficient of a constant function is always zero."
6
"The differential coefficient of a linear function is the slope of the line."
7
"The differential coefficient can also be interpreted as the instantaneous rate of change of a function."
8
"Higher-order differential coefficients can be calculated using repeated differentiation."
9
"The differential coefficient of a polynomial function can be determined using the power rule of differentiation."
10
"The differential coefficient of the natural logarithm function is 1/x."
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