Elementary Mathematical Analysis: A Text Book for First Year College StudentsMcGraw-Hill book Company, Incorporated, 1914 - 490 páginas |
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Página vi
... relation to their application in science . A chapter on waves is intended to give the student a broad view of the use of the trigonometric func- tions and an introduction to the application of analysis to peri- odic phenomena . It is ...
... relation to their application in science . A chapter on waves is intended to give the student a broad view of the use of the trigonometric func- tions and an introduction to the application of analysis to peri- odic phenomena . It is ...
Página 5
... relation between the number of centimeters and the number of inches in any length may be shown by placing a centi ... Relation between " Miles per Hour " and " Feet per Second . " To construct a double scale showing the relation between ...
... relation between the number of centimeters and the number of inches in any length may be shown by placing a centi ... Relation between " Miles per Hour " and " Feet per Second . " To construct a double scale showing the relation between ...
Página 6
... relation between fractions of an inch expressed in tenths and fractions of an inch expressed in sixteenths . To draw ... relations between these units , i.e. , 1 atmosphere inches of mercury 15 pounds per square inch , are known to every ...
... relation between fractions of an inch expressed in tenths and fractions of an inch expressed in sixteenths . To draw ... relations between these units , i.e. , 1 atmosphere inches of mercury 15 pounds per square inch , are known to every ...
Página 7
... is impracticable for scales that are not decimally subdivided , such as shillings and pence , degrees and minutes , feet and inches , etc. = = 4. Draw a triple scale showing the relations $ 3 ] 7 VARIABLES AND FUNCTIONS OF VARIABLES.
... is impracticable for scales that are not decimally subdivided , such as shillings and pence , degrees and minutes , feet and inches , etc. = = 4. Draw a triple scale showing the relations $ 3 ] 7 VARIABLES AND FUNCTIONS OF VARIABLES.
Página 8
... relations between the cubic foot , the gallon and the liter , if 1 cubic foot 71⁄2 gallons 28 liters . Divide the scale of ... relation of the number of units on one side to the number of units on the other side . Show that the ratio in ...
... relations between the cubic foot , the gallon and the liter , if 1 cubic foot 71⁄2 gallons 28 liters . Divide the scale of ... relation of the number of units on one side to the number of units on the other side . Show that the ratio in ...
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Términos y frases comunes
abscissa algebraic amplitude arithmetical arithmetical mean arithmetical progression axes called circle common logarithm complex number computation constant construction coördinate paper corresponding cos² cosine cubic parabola cubic yard curve decimal diagram diameter distance divided double scale draw ellipse equal Exercises exponential expression feet Find the equation formula geometrical progression given graph graphically harmonics Hence horizontal hyperbola inches inches of mercury intersection latus rectum length locus logarithm magnitude means motion multiplied negative operation ordinates P₁ parabola parametric equations perpendicular plane polar coördinates polar equation positive power function quadrant radians ratio rectangles rectangular coördinates represented root rotation seiche Show shown in Fig side sin² sine sinusoid slope Solve straight line student substituting tangent theorem tion trigonometric functions unit variable velocity vertical wave x-axis Y-axis zero ΙΟ
Pasajes populares
Página 301 - In the same way it may be proved that a : b : : sin. A : sin. B, and these two proportions may be written a : 6 : c : : sin. A : sin. B : sin. C. THEOREM III. t8. In any plane triangle, the sum of any two sides is to their difference as the tangent of half the sum of the opposite angles is to the tangent of half their difference. By Theorem II. we have a : b : : sin. A : sin. B.
Página 124 - At a point 200 feet from, and on a level with the base of a tower, the angle of elevation of the top of the tower is observed to be 60° : what is the height of the tower?
Página 299 - In any triangle, the square of the side opposite an acute angle is equal to the sum of the squares of the other two sides diminished by twice the product of one of those sides by the projection of the other upon that side.
Página 370 - Hence the quotient of two complex numbers is a complex number whose modulus is the quotient of the moduli, and whose amplitude is the difference of the amplitudes of the two complex numbers.
Página 225 - The logarithm of the product of two numbers is equal to the sum of the logarithms of the numbers.
Página 300 - In any obtuse triangle, the square of the side opposite the obtuse angle is equal to the sum of the squares of the other...
Página 404 - A conic is the locus of a point whose distance from a fixed point called the focus is in a constant ratio to its distance from a fixed line called a directrix.
Página ii - Journal Engineering Record Engineering News Railway Age Gazette American Machinist Signal Engineer American Engineer Electric Railway Journal Coal Age Metallurgical and Chemical Engineering Power THE ELECTRIC RAILWAY BY A.
Página 399 - It may nlno be defined аз the locus of a point which moves In a plane so that Its distance from a fixed point, called the focus. Is in a constant ratio (the eccentricity) to its distance from a fixed straight line known as the directrix.
Página 10 - ... function. A magnitude so related to another magnitude that for any value of one there is a corresponding value of the other. For instance, the area of a circle is a function of its radius. The radius is also a function of the area. functional reserves. The ability of the body to accomplish additional muscular or other activity and useful work beyond the normal level of activity of an individual.