Simplify each product. Write in standard form.
@♪Chibiterasu
\[3r-2^{2}\]
honestly i think u just do the 2^2 and done? xD Honestly like \[3r-4\] Does this make sense hold up lemme get chibi in here
@♪Chibiterasu
ughh x.x hes helping with another problem
So I would just do the problem like a regular equation?
i think so cuz it asks for standard form
Ok
does it tell u if u were wrong?
\[(3r-2)^{2}\]
Its not a test. Its an assignment that I have to turn in
Ahhh
@♪Chibiterasu
i need corrected if im wrong its been awhile
that was right 3r-4
Oh it was? OK C:
What about this one: (7q+2)(3q+8)
U would combine like terms
what is the problem
Squaring a number is the same as multiplying the number by itself (2*). In this case 2 squared is 4.
but like i forget how to do that
(7q+2)(3q+8) ??
I didn't get notified of the mention for some reason.
ok binks :) thx for that refresher
7q(3q+8)+2(3q+8) 21q^2+56q+6q+16 21q^2+62q+16
(3r−2)^2 (3r-2)(3r-2) 3r(3r-2)-2(3r-2) 9r^2-6q-6q+4 9r^2-12q+4
Notice how the squared coefficient is not combined, so they are like terms due to the fact that they are raised to different powers.
I have 3 more if anyone woudnt mind helping with c:
ill give it a shot c:
i need one more ss score c:
Wait wrong one
Its like the same thing c: Combine like terms
yes.
Ok I think I got the rest any ways thanks
Yupp :)
The problem to solve is: (7h-3)(7h-3) Multiply h and 7 Multiply h and 1 The h just gets copied along. The answer is h h 7*h evaluates to 7h 7*h-3 evaluates to 7h-3 Multiply h and 7 Multiply h and 1 The h just gets copied along. The answer is h h 7*h evaluates to 7h 7*h-3 evaluates to 7h-3 Multiplying 7h-3 by 7h-3 is a classic Algebra problem. Here, you are trying to multiply two binomials together (two expressions that each contain two terms). Your book might call this finding the "Product of Two Binomials". To work this problem, we'll use the "F.O.I.L." method. F.O.I.L. stands for First, Outer, Inner, Last. First, we'll multiply the two First terms, the 7h and 7h together. Multiply 7h and 7h Multiply the h and h Multiply h and h Combine the h and h by adding the exponents, and keeping the h, to get The answer is 7h × 7h = Second, we'll multiply the two Outer terms, the 7h and -3 together. Multiply 7h and -3 Multiply h and 1 The h just gets copied along. The answer is h h 7h × -3 = -21h Third, we'll multiply the two Inner terms, the -3 and 7h together. Multiply -3 and 7h Multiply 1 and h The h just gets copied along. h -3 × 7h = -21h -21h combines with -21h to give -42h Lastly, we'll multiply the two Last terms, the -3 and -3 together. Multiply -3 and -3 1 -3 × -3 = 9 (7*h-3)*(7*h-3) evaluates to
Whoa Udit O.O LOL
It was actually (7h-3)(7h+3)
49h^2-42h+9
OMgggg
LOLOL
The problem to solve is: (7h-3)(7h+3) Multiply h and 7 Multiply h and 1 The h just gets copied along. The answer is h h 7*h evaluates to 7h 7*h-3 evaluates to 7h-3 Multiply h and 7 Multiply h and 1 The h just gets copied along. The answer is h h 7*h evaluates to 7h 7*h+3 evaluates to 7h+3 Multiplying 7h-3 by 7h+3 is a classic Algebra problem. Here, you are trying to multiply two binomials together (two expressions that each contain two terms). Your book might call this finding the "Product of Two Binomials". To work this problem, we'll use the "F.O.I.L." method. F.O.I.L. stands for First, Outer, Inner, Last. First, we'll multiply the two First terms, the 7h and 7h together. Multiply 7h and 7h Multiply the h and h Multiply h and h Combine the h and h by adding the exponents, and keeping the h, to get The answer is 7h × 7h = Second, we'll multiply the two Outer terms, the 7h and 3 together. Multiply 7h and 3 Multiply h and 1 The h just gets copied along. The answer is h h 7h × 3 = 21h Third, we'll multiply the two Inner terms, the -3 and 7h together. Multiply -3 and 7h Multiply 1 and h The h just gets copied along. h -3 × 7h = -21h 21h combines with -21h to give 0h Lastly, we'll multiply the two Last terms, the -3 and 3 together. Multiply -3 and 3 1 -3 × 3 = -9 (7*h-3)*(7*h+3) evaluates to 49h^2-9
Woah. You type fast
Thank you, again.
Welcome my pleasure
Join our real-time social learning platform and learn together with your friends!