'Salt lake community college' diaporamas de présentation

Axial Muscles

Axial Muscles. Salt lake community college Human anatomy laboratory. Have both their origins and insertions on parts of the axial skeleton. Move the head and spinal column. nonverbal communication chewing swallowing Aid breathing. Support and protect the abdominal and pelvic organs.

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We could square both sides

When trying to figure out the graphs of polar equations we can convert them to rectangular equations particularly if we recognize the graph in rectangular coordinates. We could square both sides. Now use our conversion:. We recognize this as a circle with center at (0, 0) and a radius of 7.

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Welcome all Electrical and Plumbing Students!!

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Welcome to the School of SME!

Science, Mathematics and Engineering. Welcome to the School of SME!. SME ACTIVITY. School of Science, Mathematics and Engineering leads the way in educating the students of Salt Lake Community College. AC - School of Arts & Communication AT - School of Applied Technology

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Polynomial Functions

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Growth

Exponential. Growth. and. growth or decay constant. time. amount at time t. amount initially. For k > 0, k is the growth constant or rate of growth. For k < 0, k is the decay constant or rate of decline. k > 0 growth curves. k < 0 decay curves. Radiocarbon Dating.

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Systems of Linear Equations

Systems of Linear Equations. Three Equations Containing Three Variables. The first two cases are called consistent since there are solutions. The last case is called inconsistent. The solution will be one of three cases:

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GRAPHS OF OTHER TRIG FUNCTIONS

GRAPHS OF OTHER TRIG FUNCTIONS. We are interested in the graph of y = f ( x ) = tan x. Start with a "t" chart and let's choose values from our unit circle and find the tangent values. Tangent has a period of ? so it will repeat every ?. y. would mean there is a vertical asymptote here.

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TRIGONOMETRY FUNCTIONS

TRIGONOMETRY FUNCTIONS. OF GENERAL ANGLES. Our method of using right triangles only works for acute angles. Now we will see how we can find the trig function values of any angle. To do this we'll place angles on a rectangular coordinate system with the initial side on the positive x -axis.

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Library of Functions

Library of Functions. You should be familiar with the shapes of these basic functions. We'll learn them in this section. Odd and Even Functions. A function f is even if. f( ? x) = f(x) for all x in its domain. Vertical line of reflection at x = 0. A function f is odd if.

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Quadratic Functions and Models

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VECTORS

VECTORS. A vector is a quantity that has both magnitude and direction. It is represented by an arrow. The length of the vector represents the magnitude and the arrow indicates the direction of the vector. Blue and orange vectors have same magnitude but different direction.

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RATIONAL

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PARAMETRIC

PARAMETRIC. Q. U. A. T. I. 0. N. S.

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GEOMETRIC SEQUENCES

GEOMETRIC SEQUENCES. These are sequences where the ratio of successive terms of a sequence is always the same number. This number is called the common ratio . 1, 2, 4, 8, 16 . . . r = 2.

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Logarithmic Functions

Logarithmic Functions. The logarithmic function to the base a , where a > 0 and a ? 1 is defined:. y = log a x if and only if x = a y. logarithmic form. exponential form.

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Sum and Difference Formulas

Sum and Difference Formulas. Often you will have the cosine of the sum or difference of two angles. We are going to use formulas for this to express in terms of products and sums of sines and cosines. The formulas are:.

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Trigonometric Equations (II)

Trigonometric Equations (II). In this section we'll learn various techniques to manipulate trigonometric equations so we can solve them. We'll find solutions on the interval from 0 to 2 ?. The first tip is to try using identities to get in terms of the same trig function. .

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SIMPLE AND COMPOUND INTEREST

SIMPLE AND COMPOUND INTEREST. Since this section involves what can happen to your money, it should be of INTEREST to you!. 100. IMPLE INTEREST FORMULA. Annual interest rate. Interest paid. I = PRT. Time (in years). Principal (Amount of money invested or borrowed). 100.

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Remainder and Factor Theorems

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