The Young Geometrician's Companion: Being A New and Comprehensive Course of Practical Geometry ... Containing. An easy introduction to decimal arithmetic .... Such definitions, axioms, problems, theorems, and characters, as necessarily lead to the knowledge of this science. Planometry, or the mensuration of superficies. Stereometry, ot he mensuration of solids. The sections of a cone .... The Platonic bodies ... To which is added a collection of problems shewing that lines and angles may be divided in infinitum; that superficies and solids may be so cut as to appear considerably augmented; and, that the famous problem of Archimedes, of moving the earth, is capable of an easy and accurate demonstration, Volum 6S. Crowder, 1787 - 240 sider |
Inni boken
Resultat 1-5 av 18
Side 2
... small crooked Dash before it , called a parting Line : Sometimes a Point or Dot is used instead of it . Thus 58 or .397 are Decimals . If a Number consists of a whole Number and a Decimal , it is called a mixt Number . If a Decimal ends ...
... small crooked Dash before it , called a parting Line : Sometimes a Point or Dot is used instead of it . Thus 58 or .397 are Decimals . If a Number consists of a whole Number and a Decimal , it is called a mixt Number . If a Decimal ends ...
Side 10
... small Remainder . Example 3 . Divide 295.75 b 8.45 . 8.45 ) 295.75 ( 35 2535 4225 4225 .... Here the Number of Decimal Places in the Dividend and Divifor being equal , the Quotient will be a whole Number ; that is , the Divifor is ...
... small Remainder . Example 3 . Divide 295.75 b 8.45 . 8.45 ) 295.75 ( 35 2535 4225 4225 .... Here the Number of Decimal Places in the Dividend and Divifor being equal , the Quotient will be a whole Number ; that is , the Divifor is ...
Side 65
... small as to have no Parts ; neither Length , nor Breadth , nor Thickness , as the Point A. * ( A ) Point A Line is supposed to be made by the Motion of a Point , and hath Length , without Breadth or Thickness . If a Line be quite ftrait ...
... small as to have no Parts ; neither Length , nor Breadth , nor Thickness , as the Point A. * ( A ) Point A Line is supposed to be made by the Motion of a Point , and hath Length , without Breadth or Thickness . If a Line be quite ftrait ...
Side 71
... A B into two equal Parts , which was required . Parts . This Problem is useful in dividing Measures into small equal Problem 2 . To erect a Perpendicular on any Point Pro . PRACTICAL GEOMETRY . 71 Geometrical Problems.
... A B into two equal Parts , which was required . Parts . This Problem is useful in dividing Measures into small equal Problem 2 . To erect a Perpendicular on any Point Pro . PRACTICAL GEOMETRY . 71 Geometrical Problems.
Side 73
... small Distance , and fetting one Foot in the Point B , describe the Arch bed . The Compasses remaining at the same Wide- ness , set one Foot in c , and describe the Arch fd ; with the other in d , describe the Arch eg , intersecting the ...
... small Distance , and fetting one Foot in the Point B , describe the Arch bed . The Compasses remaining at the same Wide- ness , set one Foot in c , and describe the Arch fd ; with the other in d , describe the Arch eg , intersecting the ...
Innhold
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Vanlige uttrykk og setninger
12 Inches acroſs alſo Anſwer Axis Bafe Baſe Baſe A B becauſe Breadth called Caſk Center Chord Circle Circum Circumference Compaſſes Cone conſequently Conſtruction Crample Cube Root Cyphers deſcribe the Arch Dimenſions Diſtance divide Dividend Divifor draw the Line Ellipsis Example fame Feet Figure find the Area find the Solidity Firſt Fruftum fubtract Geometrical give the Solidity given Number half Hexaëdron Hyperbola Icofaëdron Inches interſecting itſelf Lastly Latus Rectum leſs Let ABCD Line A B Line given Magic Squares Mean Proportional meaſure Middle multiplied muſt Operation Parabola Parallelogram Platonic Solids Point Problem Pyramid Quotient Reſolvend Rhombus Right Angle Right Line Rule ſame Segment ſet one Foot ſeveral ſhould ſmall Solid Content Solidity required ſome Spheroid ſquare Square Root ſtanding Stereometry ſuch Superficial Content Suppoſe Theorem theſe thoſe Tranſverſe Diameter Trapezium Triangle Uſe Vertex Vulgar Fraction whole Number whoſe whoſe Baſe whoſe Sides
Populære avsnitt
Side 95 - To divide a given straight line into two parts, so that the rectangle contained by the whole, and one of the parts, shall be equal to the square of the other part. Let AB be the given straight line; it is required to divide it into two parts, so that the rectangle contained by the whole, and one of the parts, shall be equal to thcsquare of the other part.
Side 181 - Rule: To twice the square of the middle diameter, add the square of the diameter of...
Side 33 - Multiply the two given numbers together, and extract the square root of the product, which root will be the mean proportional sought. EXAMPLES. (1) What is the mean proportional between 4 and 9 ? (2) What is the mean proportional between 16 and 36?
Side 149 - For the surface of a segment or frustum, multiply the whole circumference of the sphere by the height of the part required.
Side 120 - As 7 is to 22, so is the diameter to the circumference. Or as 113 is to 355, so is the diameter to the circumference. • Or as 1 is to 3.1416, so is the diameter to the circumferenc".
Side 138 - This error, though it. is b«! small, when the depth and breadth are pretty near equal, yet if the difference...
Side 175 - To find the solidity of a spheroid. — Multiply the square of the revolving axe by the fixed axe, and this product again by -5236, and it will give the solidity required.
Side 213 - DF'E. Hence the entire area of the (!i GP cycloid is equal to three times the area of the generating circle.
Side 133 - To find the side of a square equal in area to any given superfices.
Side 28 - Divifion, write the anfwer in the Quotient, and alfo on the right hand of the Divifor...