Vous avez cherché: multiplying polynomials (Espagnol - Anglais)

by multiplying the quantities by the respective
by multiplying the quantities by the respective

== bibliografía ==* dunham jackson: "fourier series and orthogonal polynomials.
* dunham jackson: "fourier series and orthogonal polynomials.

en su libro, the multiplying church (la iglesia en multiplicación), escribe:
in his book, the multiplying church, he writes:

durante la función de stan's multiplying re-spin, los símbolos de bonus no están en los rodillos.
during the stan's multiplying re-spin feature, bonus symbols are not present on the reels.

now, sterile conditions introduced by international standards of food manufacturing stop microorganisms, including beneficial flora, from multiplying and penetrating the human body.
now, sterile conditions introduced by international standards of food manufacturing stop microorganisms, including beneficial flora, from multiplying and penetrating the human body.

los símbolos wild pueden aparecer en cualquier rodillo en el juego principal y en la stan's multiplying re-spin, y sustituyen a todos los símbolos excepto a los símbolos de bonus.
wild symbols can appear on any reel in the main game and in stan's multiplying re-spin, and substitute for all symbols except for bonus symbols.

net changes in carbon stocks are converted to co2 by multiplying c by 44/12 and changing the sign for net co2 removals to be negative (-) and for net co2 emissions to be positive (+).
net changes in carbon stocks are converted to co2 by multiplying c by 44/12 and changing the sign for net co2 removals to be negative (-) and for net co2 emissions to be positive (+).

and if it is a percentage of decrease, we will subtract: 80 - 20 = 60, so we will obtain that 80 decreased by 25% is 60. knowing this, we should point out that there is a shortcut to do these operations, which may help us (a lot!) to speed up our calculations. we can use the reference to the unit (1) instead of the traditional 100%, so, to increase a number by 25%, we add: 1 + 0.25 = 1.25 (mentally, so we save time) and then we apply it to our initial amount: 80 * 1.25 = 100 getting the same result above mentioned but in only one arithmetical operation (one multiplication). in the same way, to decrease a number by 25%, we subtract: 1 - 0.25 = 0.75 (mentally again) and again we apply it to our initial amount: 80 * 0.75 = 60 using this method, you will save valuable time, reducing the operations that you have to perform and, sometimes, your need of the calculator. i recommend starting with 'easy' percentages and round numbers, both multiplying and dividing (you can use the calculator when you need it), to see for yourself their effect on the figures. for example: to increase and decrease 200 by 25% 200 * 1.25 = 250 200 * 0.75 = 150 10
to increase and decrease 500 by 40% 500 * 1.40 = 700 500 * 0.60 = 300 to increase and decrease 300 by 30% 300 * 1.30 = 390 300 * 0.70 = 210 so, as you can see, when multiplying by more than the unit (1), we increase the initial number, and, on the contrary, when multiplying by less than the unit, we decrease the initial number. as you get used to practise this shortcut, you will feel more comfortable to do it with different and longer decimals. for example, to increase by 1%, we can multiply by 1.01 (i.e., 1 + 0.01); and to increase by 0.5%, we can multiply by 1.005 (i.e., 1 + 0.005). with the same idea, to decrease by 1%, we can multiply by 0.99 (because it is 1 - 0.01); and to decrease by 0.5%, we can multiply by 0.995 (because it is 1 - 0.005). here we present some examples: increasing 200 by 1% 200 * 1.01 = 202