kx + C
∫kdx
The expression kx + C represents a linear equation, where x is a variable and k and C are coefficients.
The k coefficient represents the slope of the line. It determines how steep or shallow the line will be. If k is positive, the line will have a positive slope and will rise from left to right. If k is negative, the line will have a negative slope and will fall from left to right. The absolute value of k indicates the steepness of the line.
The C coefficient represents the y-intercept of the line. It’s the point where the line intersects the y-axis. If C is positive, the line will cross the y-axis above the origin (0,0). If C is negative, the line will cross the y-axis below the origin (0,0).
It’s important to note that the x variable in the equation represents a numerical value, not a vector or a matrix. The value of x determines the position of the point on the graph of the line. The graph of the equation kx + C is a straight line in the Cartesian plane with a slope k and a y-intercept C.
More Answers:
Mastering the Fundamental Theorem of Calculus: Evaluating the Expression ∫f(x) dx – ∫g(x) dx with Limits of IntegrationHow to Evaluate the Sum of Integrals: Techniques for Computing Indefinite and Definite Integrals of f(x) and g(x)
Learn How to Solve Indefinite Integrals: A Step-by-Step Guide with Examples