Mathematics
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OpenStudy (john_doe02125):
Solve (3x^2)3x^2
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OpenStudy (john_doe02125):
@Vocaloid
Vocaloid (vocaloid):
hint: x^2 * x^2 = ?
Vocaloid (vocaloid):
[add the exponents]
OpenStudy (john_doe02125):
x^4?
Vocaloid (vocaloid):
good!
now we just add in the 3 * 3 from the problem to get
9x^4
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Vocaloid (vocaloid):
that's it
OpenStudy (john_doe02125):
Ohhhh, okay. One more question.
Vocaloid (vocaloid):
sure
OpenStudy (john_doe02125):
How would I solve (4x)^2(x) and (6x^2)^4
Vocaloid (vocaloid):
separate (4x)^2(x) into two parts
(4x)^2
and
x
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Vocaloid (vocaloid):
for (4x)^2, square both terms inside to get
4^2 * x^2
to get
16x^2
then multiply by x to get
16x^3
make sense?
OpenStudy (john_doe02125):
That makes sense. But what to do with the other x
Vocaloid (vocaloid):
the x gets multiplied in
Vocaloid (vocaloid):
16x^2 becomes 16x^3 (that's where the other x went)
OpenStudy (john_doe02125):
Ohhhhh. Okay, that makes sense now. What about the other problem?
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OpenStudy (john_doe02125):
Would it be 24x^8 for (6x^2)^4?
Vocaloid (vocaloid):
almost
Vocaloid (vocaloid):
6^4 = ?
OpenStudy (john_doe02125):
24.
Vocaloid (vocaloid):
nope
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Vocaloid (vocaloid):
6^4 = 6 * 6 * 6 * 6 = ?
OpenStudy (john_doe02125):
Ohhh, 1296?
Vocaloid (vocaloid):
yup! so 1296x^8
OpenStudy (john_doe02125):
Ohhh, and we got that by doing 6^4 and x^2+^4. Right?
Vocaloid (vocaloid):
yeah
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Vocaloid (vocaloid):
exponents on the outside apply to everything inside
OpenStudy (john_doe02125):
1 more thing, on that last problem, (4x)^2(x). We did 4^2 to get 16, then x^2+x^1= 16x^3 right?