'Power rule' diaporamas de présentation

REVIEW TEST 2

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David Evans http://www.cs.virginia.edu/evans

Lecture 39: Lambda Calculus. David Evans http://www.cs.virginia.edu/evans. CS150: Computer Science University of Virginia Computer Science. Equivalent Computers. . z. z. z. z. z. z. z. term = variable | term term | ( term )

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4.1 The Product Rule and Power Rules for Exponents

4.1 The Product Rule and Power Rules for Exponents. Objective 1. Use exponents. Slide 4.1-3. Use exponents.

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Section 3.1 Derivatives of Polynomials and Exponential Functions

Section 3.1 Derivatives of Polynomials and Exponential Functions. Goals Learn formulas for the derivatives of Constant functions Power functions Exponential functions Learn to find new derivatives from old: Constant multiples Sums and differences. Constant Functions.

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Sinusoidal functions

Differentiation. Derivatives and differentials. Products and quotients. Power rule. Chain rule. Sinusoidal functions. Slope and derivative. 0. Differentials are not numbers. +5. +4. +3. +2. +1. 0. -1. -2.

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Warm Up

I can simplify expressions with exponents. What is the value of 3x 3 +2 when x=10? You put $500 in an account that doubles every year. What is the equation for this situation? How much money would you have after 4 years?. Warm Up. (x=years y=money). Homework Questions.

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13.1 Antiderivatives and Indefinite Integrals

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3.3 Rules for Differentiation

Photo by Vickie Kelly, 2003. Greg Kelly, Hanford High School, Richland, Washington. 3.3 Rules for Differentiation. Colorado National Monument. The derivative of a constant is zero. If the derivative of a function is its slope, then for a constant function, the derivative must be zero.

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11.2: Derivatives of Exponential and Logarithmic Functions

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Properties of Logarithms Section 4.3

Properties of Logarithms Section 4.3. JMerrill, 2005 Revised, 2008. Rules of Logarithms If M and N are positive real numbers and b is ? 1:. The Product Rule : log b MN = log b M + log b N (The logarithm of a product is the sum of the logarithms)

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Properties of Logarithms Section 4.3

Properties of Logarithms Section 4.3. JMerrill, 2005 Revised, 2008. Rules of Logarithms If M and N are positive real numbers and b is ? 1:. The Product Rule : log b MN = log b M + log b N (The logarithm of a product is the sum of the logarithms)

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6.1 Review of the Rules for Exponents

6.1 Review of the Rules for Exponents. Product rule for exponents: Power Rule (a) for exponents: Power Rule (b) for exponents: Power Rule (c) for exponents:. 6.1 Review of the Rules for Exponents. Changing from negative to positive exponents: Quotient rule for exponents:.

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B2.2 & B2.3 - Product Rule and Quotient Rules

B2.2 & B2.3 - Product Rule and Quotient Rules. MCB4U & IB Math HL/SL - Santowski. (A) Review. The derivative of a sum/difference is simply the sum/difference of the derivatives i.e. (f + g)` = f ` + g`

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3.9 Derivatives of Exponential & Logarithmic Functions

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Chapter 3 Additional Derivative Topics

Chapter 3 Additional Derivative Topics. Section 4 The Chain Rule. Learning Objectives for Section 3.4 The Chain Rule. The student will be able to form the composition of two functions. The student will be able to apply the general power rule.

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Techniques for Finding Derivatives

Techniques for Finding Derivatives. Lesson 4.1. Limitations of the Definition. Recall our use of the definition of the derivative This worked OK for simple functions Becomes unwieldy for other common functions Higher degree polynomials Trig functions. Other Ways to Represent The Derivative.

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7.2 Trigonometric Integrals

7.2 Trigonometric Integrals. In this section, we introduce techniques for evaluating integrals of the form. where either m or n is a nonnegative integer. and occasionally, integrals involving the product of sines and cosines of two different angles.

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Derivatives

Derivatives. Constant Rule. Power Rule. Examples. Find the derivatives of each: f(x)=x 6 f(x)=x 1000. Example. Find an equation of a tangent line to the curve at the point (1, 1). Constant Multiple Rule. If c is a constant and f is differentiable, then. Example:.

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Unit 3 review exponents

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CK-12 Flexbooks on Properties of exponent

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