V^2 = (7)^2 + 2(2)(18)
take the square root of both sides
V = sqrt(121)
V = 11
or V = -11 (also satisfies equation)
2007-09-16 05:32:55
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answer #1
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answered by Dark Matter Physicist 3
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V squared = 121, therefore V= 11. To get this answer, you first square the U (7 x 7 = 49). Then you multiply A and S to get 36, then mutlipy that by 2 to give 72. Add the 72 to the 49 to get 121. If V squared = 121, then V is the square root of 121, which is 11. Hope you followed that.
2007-09-16 12:46:05
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answer #2
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answered by Riff Raff 1
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You're given values for U, A & S. This is what the right hand side equals :
(7x7) + (2 x 2 x 18) = 121
121 is equal to V squared so get the square root of 121 which is 11.
2007-09-16 12:34:24
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answer #3
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answered by Anonymous
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u squared is 49
and
2 x a = 4
so
4 x s = 72
so then you do 72 + 49 = 121
OR
u squared is 49
and
a x s = 36
36 x 2 = 72
so
72 + 49 = 121
2007-09-16 14:00:19
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answer #4
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answered by *Angel* 5
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So...
v² = u² + 2as
We want to solve for v I assume?
Hence:
v = â(u² + 2as)
Plug in the numbers
v = â((7² + (2 x 2 x 18))
v = â(49 + 72)
v = â(121)
v = 11 (-11 also works, but positive value usually used in questions :) )
2007-09-16 12:33:34
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answer #5
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answered by Tsumego 5
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v^2=u^2+2as - General Formula
What Do we know- U=7 A=2 S=18
Substitue in our variable values
v^2=7^2+2(2)(18)
Simplify and you get
v^2=121
Take the square root of both sides so you are left with
v=11
2007-09-16 12:34:48
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answer #6
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answered by GrizzlyMint 6
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v ² = u ² + 2 a s
v ² = 49 + 2 (2) (18)
v ² = 49 + 72
v ² = 121
v = 11 (taking + ve value for v)
2007-09-18 03:17:39
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answer #7
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answered by Como 7
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u squared = 7x7= 49
2as = 2 x (2x18) = 72
so : v squared = 49+72
so : v squared = 121
so v=11
2007-09-16 12:37:42
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answer #8
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answered by jim c 1
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You have all the variables except v so you just need to plug them in.
v²=u²+2as
v²=7²+2(2)(18)
v²=49+72
v²=121
v=±11
2007-09-16 12:34:14
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answer #9
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answered by Patty C 3
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ok, I suppose the answer is:
Vsquared = 121
V = 11
But I'm not sure..... Yuo don't want to rely on me!!!!!
2007-09-16 12:42:19
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answer #10
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answered by Robino 2
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