multiplication- (x^2+5x-14)(x/7)
.hmmmm I see (x^2+5x-14)(x+7) not (x/7) though but the multiplication is very straightforward you can simply multiply "x" times the trinomial then +7 times the same trinomial and then add/subtract any like-terms
yes you are right i typed it wrong
could you work it out for me
well \(\bf \begin{array}{rllll} x^2+5x-14 \\ \quad \\ \qquad \times \qquad x+7 \\\hline\\ \square ?+\square ?+\square ?\\ \square ?+\square ?+\square ? \end{array}\) there, just like any simple multiplication do the "x" first, for the 1st line of results do the "7" next, for the 2nd line of results combine them
omg that helped so much
yw
would i do the same thing for addimg and subtraction
ahmm nope adding and substraction are even simpler all you have to do is remove the parentheses and combine them keeping in mind that, when a parentheses has a - is really a -1 or -1* so (a+b) - (c+d) is really (a + b) -1 * (c + d) which is (a + b) -c -d or a +b -c -d so... in this case \(\bf (x^2+5x-14)-(x+7)\implies (x^2+5x-14)-1\cdot (x+7) \\ \quad \\ (x^2+5x-14)-x-7\implies x^2+5x-14-x-7\)
oh wow
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