5.3 A

Apr 01, 2019

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5.3 A. sissy. cranny. folly. crony. rally. musty. envy. petty. eddy. shanty. holy. nifty. dandy. belfry. sentry.

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5.3 A

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5.3 A
sissy
cranny
folly
crony
rally
musty
envy
petty
eddy
shanty
holy
nifty
dandy
belfry
sentry

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 A

5.3 A. duty. buggy. funny. sunny. nasty. plenty. handy. pony. empty. dizzy. ruby. tidy. puny. Wendy. gravy.

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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. 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

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. 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

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. 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.

103 views • 9 slides

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