Sentences with TANGENT-CURVE
Check out our example sentences below to help you understand the context.Sentences
1
"The graph of the function y = tan(x) is a tangent curve."
2
"The tangent curve of the function y = sin(x) has a period of π."
3
"The tangent curve crosses the x-axis at odd multiples of π/2."
4
"The tangent curve does not have a maximum or minimum."
5
"The equation y = tan(x) produces a tangent curve when graphed."
6
"The tangent curve is undefined at multiples of π/2."
7
"The tangent curve has vertical asymptotes at multiples of π/2."
8
"The tangent curve has a horizontal asymptote at y = 0."
9
"The tangent curve is continuous for all values of x except multiples of π/2."
10
"The tangent curve has a periodic pattern."
11
"The tangent curve exhibits rapid changes near its vertical asymptotes."
12
"In a tangent curve, the slope of the curve increases as x approaches π/2."
13
"In a tangent curve, the slope of the curve decreases as x approaches -π/2."
14
"The graph of y = tan(x) has a tangent curve that repeats every π radians."
15
"The tangent curve has steep slopes near its vertical asymptotes."
16
"The tangent curve approaches positive or negative infinity near its vertical asymptotes."
17
"The tangent curve is symmetric about the origin."
18
"The tangent curve has an undefined slope at multiples of π/2."
19
"The tangent curve has a period of π and no amplitude."
20
"The tangent curve exhibits vertical stretching and compression when multiplied by a constant."
1
"The tangent curve is a graph that represents the slope of a function at each point."
2
"To find the derivative of a function, we must first understand the concept of the tangent curve."
3
"The tangent curve helps us visualize the rate of change of a function at different points."
4
"In calculus, we often study the behavior of functions using their tangent curves."
5
"The tangent curve at a particular point is the line that best approximates the function at that point."
6
"The tangent curve of a linear function is simply a straight line itself."
7
"The tangent curve of a quadratic function can be a parabola."
8
"For trigonometric functions, the tangent curve has a periodic nature."
9
"The tangent curve of an exponential function can have a steep slope as the function grows quickly."
10
"The tangent curve of a logarithmic function approaches zero as the function approaches its asymptote."
