Evaluate 5!

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Evaluate 5!

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Asked 6/20/2012 1:18:23 PM

Updated 6/20/2012 1:33:45 PM

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User: Evaluate 5!

Weegy: Could you specify your question, please?
Expert answered|wedekind|Points 1092|

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Asked 6/20/2012 1:18:23 PM

Updated 6/20/2012 1:33:45 PM

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debnjerry

5! = 5*4*3*2*1 = 120

Added 6/20/2012 1:33:45 PM

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Confirmed by Andrew. [9/7/2015 10:01:15 PM]

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What is the solution to the system containing these equations? -6x + 3y = 33 -4x + y = 16

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Updated 10/31/2021 7:08:37 PM

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emdjay23

{-6 x + 3 y = 33, -4 x + y = 16}
Solution
x = -5/2, y = 6

Added 10/31/2021 7:08:37 PM

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Which of the functions has a vertical asymptote at x = -8? a) x - 3/ x - 8 b) x/-4 c) (x + 1)(x + 8)/ x + 8 d) x^2 - 6 + 5 / x + 8

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Updated 2/17/2024 12:54:22 AM

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Sshhae05

The function that has a vertical asymptote at x= 8 is: [(x+5)(x+8)]/(x+8).

Added 2/17/2024 12:54:19 AM

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Find the inverse of g(x) = 5x - 8

Weegy: The inverse of g(x) = 5x - 8 is g^-1(x) = (x+8)/5. Your answer is g^-1(x) = (x+8)/5. (More)

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Asked 6/14/2012 2:22:50 PM

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Write an equation for the nth term of the geometric sequence: 4, 8, 16 ...

Weegy: An = 2^(n+1) (More)

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Asked 6/20/2012 12:19:03 PM

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Find the missing terms of the geometric sequence: 3, _, _, _, 768

Weegy: the third term would be the geometric mean between the first and the fifth: a3=sqrt(3x768) =48. Likewise the second term is the geometric mean between a1=3 and a3=48, a2=sqrt(3x48) =12 So,r=4: 3,12,48,192,768 2. [ [ 20r=48, r=48/20=12/5 5, 12, 144/5, 1728/25 which is not 20. You have something wrong with the sequence. 3, 12, 48, 192, 768 ] (More)

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Updated 8/31/2021 10:38:45 PM

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Mr.BreadMan

The missing are geometric sequence: 3,12,48,192,768.

In a geometric sequence you multiply by some number r to get to the next term. You can think of each comma as a sign telling you to multiply by r.

If we call our missing terms a, b, c we know that
3.ra
3.r.rb
3.rrr = c
aaand
3.r.rr. r = 768
3.4 = 768
768
3 768 p4
3 256 p4 -
r = 4
now we can find a, b, and, c pretty easily
a = 12
b = 48
c = 192

Added 8/31/2021 10:38:45 PM

This answer has been confirmed as correct and helpful.