### Which of the following are examples of secondary reinforcers

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Constant Rate of Change - Easy to learn with sofatutor animated videos. Then test your knowledge with worksheets and online exercises. When something has a constant rate of change, one quantity changes in relation to the other by a constant factor.

To form a quadratic equation when you are given the vertex, focus or directrix, click here You may change the number of significant figures displayed by changing the number in the box above. Most browsers, will display the answers properly but if you are seeing no answers at all, enter a zero in the...

Explore the relationship between the equation and the graph of a parabola using our interactive parabola. Just type in whatever values you want for a,b,c (the coefficients in a quadratic equation) and the the parabola graph maker will automatically update!

To form a quadratic equation, let α and β be the two roots. Let us assume that the required equation be ax^2 + bx + c = 0. According to the problem, coefficients of the required quadratic equation are real and its one root is -2 + i. We know in a quadratic with real coefficients imaginary roots occur in...

At what rate is the surface area of the entire cone changing at this exact moment? Homework Equations. None were given in the assignment. Welcome to Physics Forums! The key here is that the volume of the cone remains constant, which you have noticed, but your mistake is setting the...

For instance, ax 2 +bx+c is an algebra equation with a, b as coefficients, c as constants and x, y as variables. The degree of the 'a' coefficient varies for different forms of algebra equation. The below section contains the various algebra equation solvers and calculators to solve the different types of polynomial equations.

Given algebraic, tabular, and graphical representations of linear functions, the student will determine the slope of the relationship from each of the representations.

Learn for free about math, art, computer programming, economics, physics, chemistry, biology, medicine, finance, history, and more. Khan Academy is a nonprofit with the mission of providing a free, world-class education for anyone, anywhere.

Apply rates of change to displacement, velocity, and acceleration of an object moving along a straight line. Predict the future population from the Using a calculator or a computer program, find the best-fit quadratic curve through the data. Find the derivative of the equation and explain its physical meaning.

Income, interest rates, and consumption all fall, whil einvestment rises. Income falls because at every level of the interest That is, it describes the combinations of income and the interest rate that satisfy the equation. How much must the interest rate change to keep the money market in equilibrium?

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130 Chapter 3 Quadratic Functions Writing Equations to Model Data When data have equally-spaced inputs, you can analyze patterns in the differences of the outputs to determine what type of function can be used to model the data. Linear data have constant fi rst differences. Quadratic data have constant second differences.

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A quadratic equation has the form $ax^2 + bx + c=0$, where $a, b$, and $c$ are real numbers, and Sometimes the roots are also referred to as zeros of the quadratic equation, in other words the Completing a square refers to the process of adding a constant term to a quadratic expression such...

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Average velocity: a vector representing the average rate of change of position with respect to time. The SI unit for velocity is m/s (meters per second). Because the change in position is the displacement, we can express the average velocity as: . (Equation 2.2: Average velocity) The bar symbol ( _) above a quantity means the average of that ...

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Is this a quadratic or linear function? Identify the quadratic,linear, and constant terms 3(x-2)^2+12x . asked by tyler on November 3, 2009; ALGEBRA. Can anyone give an example of a scenario that can be modeled with a linear equation and a quadratic equation?? If there are equations that are not linear or quadratic, can you explain???

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130 Chapter 3 Quadratic Functions Writing Equations to Model Data When data have equally-spaced inputs, you can analyze patterns in the differences of the outputs to determine what type of function can be used to model the data. Linear data have constant fi rst differences. Quadratic data have constant second differences.

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table is constant If the change in x is 1 (i.e. = 1) for a given table of values, then the value of the constant difference, Any, is ax n!, where a is the leading coefficient and n! = n x (n — 1) X (n — 2) X X 2 X 1. This concept is linked to derivatives, studied in calculus where the nth order derivative of an nth degree polynomial is constant and the constant value of this derivative is given by ax n!.

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QUADRATIC FUNCTIONS – 1.1 Mathematics Vision Project Licensed under the Creative Commons Attribution CC BY 4.0 mathematicsvisionproject.org 1.1 GO Topic: Rates of Change Identify the rate of change in each of the representations below. 11. 12. 13. x f(x) 25 65 26 68 27 71 28 74 14. f 0 = 7;f n + 1 = f n + 5 15. 16. Slope of !"

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Derivation of simple integrated rate equations. Introduction. As with many physicochemical principles, the rules governing rate of reaction were first established empirically, and later subject to extensive theoretical analysis, leading to our present understanding of the controlling factors.

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They use tables to identify the rate of change, noticing that the second difference is constant, making the first difference linear in a quadratic function. This idea is extended to the entire class of polynomials in Secondary Math III.

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