## Cd Sentence Examples

- He even stooped to playing a Loretta Lynn
**CD**, although if Fred had caught him he would have sworn it was in the wrong container. - Now, if
**CD**is pressed by its weight or by a spring on the surface AB, the effect of wear will be to produce a symmetrical grinding away of both surfaces, which may be represented thus, fig. - Cadmium hydroxide,
**Cd**(OH) 2, is obtained as a white precipitate by adding potassium hydroxide to a solution of any soluble cadmium salt. - The metals may be arranged in a series according to their power of displacing one another in salt solutions, thus Cs, Rb, K, Na, Mg, Al, Mn, Zn,
**Cd**, Tl, Fe, Co, Ni, Sn, Pb, (H), Sb, Bi, As, Cu, Hg, Ag, Pd, Pt, Au. - Ca, Ba, Sr, Pb; Fe, Zn, Mn, Mg; Ni, Co, Cu; Ce, La, Di, Er, Y, Ca; Cu, Hg, Pb;
**Cd**, Be, In, Zn; Tl, Pb. - The proportions between the four salts AB,
**CD**, AD and CB, which exist finally in solution, are found to be the same whether we begin with the pair AB and**CD**or with the pair AD and CB. - 0 _ Iabi -
**Cd**for brevity. - The expression (ab) 4 properly appertains to a quartic; for a quadratic it may also be written (ab) 2 (
**cd**) 2, and would denote the square of the discriminant to a factor pres. - We may in any relation substitute for any pair of quantities any other cogredient pair so that writing -}-d 2, -d l for x 1 and x 2, and noting that gx then becomes (gd), the above-written identity bceomes (ad)(bc)+(bd)(ca)+(
**cd**)(ab) = 0. - For two factors the standard form is (ab) 2; for three factors (ab) 2 (ac); for four factors (ab) 4 and (ab) 2 (
**cd**) 2; for five factors (ab) 4 (ac) and (ab) 2 (ac)(de) 2; for six factors (ab) 6, (ab) 2 (bc) 2 (ca) 2, and (ab) 2 (**cd**) 2 (ef) 2 . - The Binary Cubic.-The complete system consists of f=aa,(f,f')'=(ab)2a b =0 2, (f 0)= (ab) 2 (ca)b c=Q3, x x x x x x and (0,0')2 (ab) 2 (
**cd**) 2 (ad) (bc) = R. - Electric potential.3 If in the annexed diagram AB
**CD**represents the metallic plate through which the current of electricity or heat flows in the E. - Of 6a 5 bc 2 and 12a 4 b 2
**cd**we mean the H.C.F. - 'westp.; .rnu,
**cd**i G?Id01c's?? - They have also formed in this way certain alloys of definite composition, such as AuCd 3, Cu 2
**Cd**, and, more interesting still, Cu 3 Sn. - A cycle such as ABCD enclosed by parts of two isothermals, BC, AD, and two adiabatics, AB,
**CD**, is the simplest form of cycle for theoretical purposes, since all the heat absorbed, H', is taken in during the process represented by one isothermal at the temperature o', and all the heat rejected, H", is given out during the process represented by the other at the temperature 0". - Let BE be an isometric through B meeting AD in E, and EC an isopiestic through E meeting BC in C. Let BA,
**CD**be adiabatics through B and C meeting the isothermal 0" in A and D. - The substance is then cooled to the lower temperature 0" along the path
**CD**, keeping it in the saturated state. - It is not necessary in this example that AB,
**CD**should be adiabatics, because the change of volume BC is finite. - Then MA'B'N is a right trapezium, whose area is equal to that of Cabd; and it is related to the latter in such a way that, if any two lines parallel to AC and BD meet AB,
**CD**, MN, A'B', in E, G, P, E', and F, H, Q, F', respectively, the area of the piece PE'F'Q of the right trapezium 'B. - For a tetrahedron, two of whose opposite edges are AB and
**CD**, we require the area of the section by a plane parallel to AB and**CD**. - Let the distance between the parallel planes through AB and
**CD**be h, and let a plane at distance x from the plane through AB cut the edges AC, up -f- . - By drawing Ac and Ad parallel to BC and BD, so as to meet the plane through
**CD**in c and d, and producing QP and RS to meet Ac and Ad in q and r, we see that the area of Pqrs is (x/h - x 2 /h 2) X area of cCDd; this also is a quadratic function of x. - I) be a small portion of a bell which vibrates to and fro from
**CD**to EF and back. - As AB moves from
**CD**to EF it pushes forward the layer of air in contact with it. - As AB returns from EF towards
**CD**the layer of air next to it follows it as if it D E F were pulled back by AB. - The pressure on
**CD**is equal to the A C momentum which it receives per second. - The excess pressure on
**CD**is therefore 4 1 (c:3+ pu 2)dt. - The pressure on
**CD**will therefore be doubled. - Further renewal of water will cause first liquefaction, as the curve
**CD**is passed, and then resolidification to Fe 2 C1 6.7H 2 0 when DE is cut. - - Section on
**CD**through Body of Furnace. - The arm
**CD**turns on the axis C, and -.~ .- is jointed at D to the middle of the bar ADB, whose length is double I of that of**CD**, and one of whose - ends B is jointed to a slider, sliding in straight guides along the line FIG 113. - Draw BE perpendicular to CB, cutting
**CD**produced in E, then E is the instantaneous axis of the bar ADB; and the direction of motion of A is at every instant perpendicular to EAthat is, along the straight line ACa. - 90 be a point in a rigid F body
**CD**, rotating round the fixed axis c, a ~ F, the component of the velocity of A - This is the axis of the required screw; the amount of the translation is measured by the projection of AB or BC or
**CD**on the axis; and the angle of rotation is given, by the inclination of the aforesaid bisectors. - The instantaneous centre of
**CD**will be at the intersection of AD, BC, and if**CD**be drawn parallel to**CD**, the lines CC, DD may be taken to represent the virtual velocities of C, D turned each through B a right angle. - In elliptic harmonic motion the velocity of P is parallel and proportional to the semi-diameter
**CD**which is conjugate to the radius CP; the hodograph is therefore an ellipse similar to the actual orbit. - Hence these displacements are proportional to, JD, JC, and A therefore to DD, CC, where ~
**CD**is any line drawn FIG. - Parallel to
**CD**, meeting BC, AD in C, D, respectively. - Hence the locus of J relative to AB, and the locus relative to
**CD**are equal ellipses of which A, B and C, D are respectively the foci. - Thus ii AB, BC,
**CD**represent the given loads, in the force-diagram, we construct the sides corresponding to OA, OB, OC, OD in the funicular; we then draw the closing line of the funicular polygon, and a parallel OE to it in the force diagram. - Imagine this stratum to be uniformly filled with stars (of course in the actual universe instead of sharply defined boundaries AB and
**CD**, we shall have a gradual thinning out of the stars) it follows that in the two directions SP and SP' the fewest stars will be seen; these then are the directions of the galactic poles.