TOPICS FOR TRIG UNIT 4 TEST:
- Areas of triangles, parallelograms, regular polygons, sectors, and segments
- Bearing problems
- SSA ambiguous case: determining # of triangles and solving them
- Radians: finding reference angles, coterminal angles, and values of special angles without a calculator
- Graphs and equations of sine/cosine functions with amplitude/period changes and horizontal/vertical shifts
- Reciprocal functions: x,y,r problems and values of special angles without a calculator
Thursday, November 17, 2016
Wednesday, November 9, 2016
Additional questions on homework
Find the reference angle for the following:
1. 2.84
2. 16.3
3. -1.75
Find a positive and negative coterminal angle for:
4. 5.2
5. -19.25
1. 2.84
2. 16.3
3. -1.75
Find a positive and negative coterminal angle for:
4. 5.2
5. -19.25
Tuesday, October 25, 2016
2nd online assignment
Graphs for assignment due 10-26
Find the equation of a sine function (or cosine if better..) of the graphs on the following worksheet: GRAPHS (PART 2)
Wednesday, October 19, 2016
HW due 10/25
Determine the amplitude, period, vertical shift, and phase shift for the problems in the following document: Worksheet #1
(Treat all functions as sine functions unless you state otherwise)
(Treat all functions as sine functions unless you state otherwise)
Wednesday, October 5, 2016
Test on Thursday, October 6h
Here are the topics for Thursday's test:
1.Linear equations: using point-slope form to find equations of lines given: slope and a point, two
points, line to be parallel to, line to be perpendicular to
2. Transformations of functions (powers, roots, absolute values, greatest integer) : translated, dilated,
reflected over x-axis NO GRAPHING CALCULATOR ALLOWED!
3. Domains and ranges of functions
4. Piece-defined functions
5. Polynomial functions: zeros, max/mins, end-behavior, finding all zeros exactly using long division
and quadratic formula
1.Linear equations: using point-slope form to find equations of lines given: slope and a point, two
points, line to be parallel to, line to be perpendicular to
2. Transformations of functions (powers, roots, absolute values, greatest integer) : translated, dilated,
reflected over x-axis NO GRAPHING CALCULATOR ALLOWED!
3. Domains and ranges of functions
4. Piece-defined functions
5. Polynomial functions: zeros, max/mins, end-behavior, finding all zeros exactly using long division
and quadratic formula
Tuesday, September 20, 2016
Unit 1 Test
EXPLANATION OF MY COLOR CODING:
GREEN: problems I am least concerned about; a small amount of review and most of you should do fine
RED: problems that concern me; you don't study up on these most of you are in trouble!!!
BLUE: "intermediate" problems
1 problem: Plugging a number into a function involving [ ] (greatest integer function)
1 problem: Finding the value(s) of x excluded from the domain of a root function
1 problem: Finding the value(s) of x excluded from the domain of a function that is a fraction
2 problems: Solving polynomial equations (and stating how many additional solutions not "visible") using technology
1 problem: Solving a 1-variable second degree inequality using technology
3 problems: Composition of functions --> fog, gof, and f(f(f( )))
1 problem: "Prove" that two functions are inverses using the definition of inverse fog = gof = x
2 problems: Determine if functions are inverses (any method)
1 problem: Graph a function's inverse, determine if the inverse is a function
1 problem: Given a point, find the corresponding point symmetric to it with respect to the x-axis, y-axis, and origin.
1 problem: Given a portion of a graph, complete it so that it has x-axis, y-axis, origin, and y = x symmetry
4 problems: Determine if an equation exhibits x-axis, y-axis, or origin symmetry
3 problems: Determine if a function is even, odd, or neither
1 problem: Algebraic linear programming problem (constraints and function given)
1 problem: "Set up" an everyday linear programming problem
GREEN: problems I am least concerned about; a small amount of review and most of you should do fine
RED: problems that concern me; you don't study up on these most of you are in trouble!!!
BLUE: "intermediate" problems
1 problem: Plugging a number into a function involving [ ] (greatest integer function)
1 problem: Finding the value(s) of x excluded from the domain of a root function
1 problem: Finding the value(s) of x excluded from the domain of a function that is a fraction
2 problems: Solving polynomial equations (and stating how many additional solutions not "visible") using technology
1 problem: Solving a 1-variable second degree inequality using technology
3 problems: Composition of functions --> fog, gof, and f(f(f( )))
1 problem: "Prove" that two functions are inverses using the definition of inverse fog = gof = x
2 problems: Determine if functions are inverses (any method)
1 problem: Graph a function's inverse, determine if the inverse is a function
1 problem: Given a point, find the corresponding point symmetric to it with respect to the x-axis, y-axis, and origin.
1 problem: Given a portion of a graph, complete it so that it has x-axis, y-axis, origin, and y = x symmetry
4 problems: Determine if an equation exhibits x-axis, y-axis, or origin symmetry
3 problems: Determine if a function is even, odd, or neither
1 problem: Algebraic linear programming problem (constraints and function given)
1 problem: "Set up" an everyday linear programming problem
Wednesday, May 25, 2016
CK12 Work for Th, F, T
Do all of the guided practice and practice problems at: CK12 Parametrics
(Also click the "assessment" option at the top and give that a try if you complete everything else...)
(Also click the "assessment" option at the top and give that a try if you complete everything else...)
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