5.3

Sep 13, 2014

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5.3. Use Angle Bisectors of Triangles. Look @ your foldable. Look @ your foldable. Look @ your foldable. Look @ your notes. Look @ your notes. Look @ your notes. Look @ your notes. Look @ your notes.

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5.3

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5.3 Use Angle Bisectors of Triangles
Look @ your foldable
Look @ your foldable
Look @ your foldable
Look @ your notes
Look @ your notes
Look @ your notes
Look @ your notes
Look @ your notes

5.3 Populations

5.3 Populations. 5.3.1 Outline how population size is affected by natality , immigration, mortality and emigration. Factors that increase population size : Natality is recruitment to a population through reproduction Immigration from external populations e.g. Bird migration

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5.3

5.3. Independence and the Multiplication Rule. Multiplication Rule. The Addition Rule shows how to compute “or” probabilities P ( E or F ) under certain conditions The Multiplication Rule shows how to compute “and” probabilities P ( E and F )

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5.3

Limits Involving Infinity. 5.3. Bell work. Without a calculator, evaluate each limit either intuitively or with a table of values. If a limit approaches infinity it technically does not exist. Asking you to find any horizontal asymptotes is the same as asking you to find .

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5.3

5.3. Medians and Altitudes in a Triangle. Median. Segment whose endpoints are a vertex of a triangle and the midpoint of the opposite side . All three medians in a triangle intersect at the centroid of the triangle. Length relationship within a Median. M. P. I.

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5.3

Random fact of the day: M+M's were invented so soldiers could eat candy without getting their hands sticky. 5.3. This logic building problem is a TEAM activity.

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§ 5.3

§ 5.3. Applications of the Natural Logarithm Function to Economics. Section Outline. Relative Rates of Change Elasticity of Demand. Relative Rate of Change. Relative Rate of Change. EXAMPLE.

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5.3

Multiplying Decimals and Circumference of a Circle. 5.3. Multiplying Decimals. 21. 7. 3. . 1000. 10. 100. Multiplying decimals is similar to multiplying whole numbers. The difference is that we place a decimal point in the product. 0.7  0.03 =. =. = 0.021.

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5.3

5.3. Function Rules, Tables, & Graphs. List some pairs of numbers that will satisfy the equation x + y = 4. x = 1 and y = 3 x = 2 and y = 2 x = 4 and y = 0 What about negative numbers? If x = -1 then y = ? y = 5. x + y = 4 What about decimals? If x = 2.6 then y = ?. y = 1.4

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5.3

5.3. Use Angle Bisectors of Triangles. B. D. A. C. Theorem 5.5: Angle Bisector Theorem. If a point is on the bisector of an angle, then it is equidistant from the two _______ of the angle. 5.3. Use Angle Bisectors of Triangles. B. D. A. C.

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§ 5.3

§ 5.3. Greatest Common Factors and Factoring by Grouping. Factoring. Factoring a polynomial means finding an equivalent expression that is a product. For example, when we take the polynomial. And write it as. we say that we have factored the polynomial. In factoring, we write a

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§ 5.3

Normal Distributions: Finding Values. § 5.3. Finding z-Scores. Example : Find the z - score that corresponds to a cumulative area of 0.9973. Appendix B: Standard Normal Table. .08. 2.7.

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5.3

5.3. What Patterns Can I Use? Pg. 10 Constant Ratios in Right Triangles. 5.3 – What Patterns Can I Use? Constant Ratios in Right Triangles.

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5.3

5.3. The Unit Circle. A circle with center at (0, 0) and radius 1 is called a unit circle. The equation of this circle would be. (0,1). (-1,0). (1,0). (0,-1). So points on this circle must satisfy this equation.

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§ 5.3

§ 5.3. Normal Distributions: Finding Values. μ = 10 σ = 5. P ( x < 15). x. μ = 10. 15. Probability and Normal Distributions.

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5.3

5.3. The Rational Numbers. The Rational Numbers. The set of rational numbers, denoted by Q , is the set of all numbers of the form p/q , where p and q are integers and q  0. Fractions. Fractions are numbers such as: The numerator is the number above the fraction line.

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§ 5.3

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5.3

5.3. Polynomial Functions. Polynomial functions-. A polynomial in one variable is a function in the form f(x) = 5x 8 + 3x 7 – 8x 6 + … + 2x 1 + 11 a n is the leading coefficient n is the degree of the polynomial a 0 is the constant term. Type of polynomial. DEGREE 0 1 2

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5.3

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5.3

5.3. The Rational Numbers. Objectives Define the rational numbers. Reduce rational numbers. Convert between mixed numbers and improper fractions. Express rational numbers as decimals. Express decimals in the form a / b. Multiply and divide rational numbers.

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5.3

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§ 5.3

§ 5.3. Applications of the Natural Logarithm Function to Economics. Section Outline. Relative Rates of Change Elasticity of Demand. Relative Rate of Change. Relative Rate of Change. EXAMPLE.

127 views • 9 slides

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