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Let 𝐚=⟨2,4,2⟩ a = ⟨ 2 , 4 , 2 ⟩ and 𝐛=⟨−4,0,3⟩ b = ⟨ − 4 , 0 , 3 ⟩ . Show that there are scalars 𝑠 s and 𝑡 t so that 𝑠𝐚+𝑡𝐛=⟨−18,−4,10⟩ | Wyzant Ask An Expert
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- Summary of article content: Articles about Let 𝐚=⟨2,4,2⟩ a = ⟨ 2 , 4 , 2 ⟩ and 𝐛=⟨−4,0,3⟩ b = ⟨ − 4 , 0 , 3 ⟩ . Show that there are scalars 𝑠 s and 𝑡 t so that 𝑠𝐚+𝑡𝐛=⟨−18,−4,10⟩ | Wyzant Ask An Expert Show that there are scalars 𝑠 s and 𝑡 t so that 𝑠𝐚+𝑡𝐛=⟨−18,−4,10⟩. Let and . Show that there are scalars and so that. s= t=. …
- Most searched keywords: Whether you are looking for Let 𝐚=⟨2,4,2⟩ a = ⟨ 2 , 4 , 2 ⟩ and 𝐛=⟨−4,0,3⟩ b = ⟨ − 4 , 0 , 3 ⟩ . Show that there are scalars 𝑠 s and 𝑡 t so that 𝑠𝐚+𝑡𝐛=⟨−18,−4,10⟩ | Wyzant Ask An Expert Show that there are scalars 𝑠 s and 𝑡 t so that 𝑠𝐚+𝑡𝐛=⟨−18,−4,10⟩. Let and . Show that there are scalars and so that. s= t=. Let 𝐚=⟨2,4,2⟩ a = ⟨ 2 , 4 , 2 ⟩ and 𝐛=⟨−4,0,3⟩ b = ⟨ − 4 , 0 , 3 ⟩ . Show that there are scalars 𝑠 s and 𝑡 t so that 𝑠𝐚+𝑡𝐛=⟨−18,−4,10⟩
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show that there are scalars s and t so that
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- Summary of article content: Articles about show that there are scalars s and t so that Show that there are scalars s and t such that s a + t b = <-3,12,-7>. … Working out the scalar multiplication and vector addition, this becomes. …
- Most searched keywords: Whether you are looking for show that there are scalars s and t so that Show that there are scalars s and t such that s a + t b = <-3,12,-7>. … Working out the scalar multiplication and vector addition, this becomes.
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- Summary of article content: Articles about brainly.com Show that there are scalars s and t so that sa+tb=⟨12,−18⟩ You might want to sketch the vectors to get some intuition. 2. See answers. …
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SOLVED:point) Let a (5,1) and b = (2, 3) Show that there are scalars s and t so that
sa + tb = (-6,-8)
You might want to sketch the vectors to get some intuition.
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- Summary of article content: Articles about SOLVED:point) Let a (5,1) and b = (2, 3) Show that there are scalars s and t so that
sa + tb = (-6,-8)
You might want to sketch the vectors to get some intuition. VIDEO ANSWER:Okay so we have two vectors A. And B. And we want to write this vector minus six minus eight as summer? S times A plus TB. … - Most searched keywords: Whether you are looking for SOLVED:point) Let a (5,1) and b = (2, 3) Show that there are scalars s and t so that
sa + tb = (-6,-8)
You might want to sketch the vectors to get some intuition. VIDEO ANSWER:Okay so we have two vectors A. And B. And we want to write this vector minus six minus eight as summer? S times A plus TB. VIDEO ANSWER:Okay so we have two vectors A. And B. And we want to write this vector minus six minus eight as summer? S times A plus TB. So if we just do this s times A plus TB on the left hand side we get s times the vector 5 1. So S times the vector 51 plus T. Times the vector two minus three Which is five s. S. Plus to t minus three T. If we add these vectors we get five S plus two T. S -3 T. So we want The Victor five s plus to a T. S -3 T. to be equal to -6 -8. So for these vectors to be equal, each component has to be equal. So we have the five s plus two T. Is equal to -6 and S -3 T. Is equal to -8. But now we just have two simultaneous equations which we can solve for S under T. So let’s go ahead and do this. So we need to make some of these factors equal. So if we times the first equation by say three we get 15 S plus six T. is equal to -18. And if we times the second equation by two we get to s -6 T equals minus 16. So now we have these sixties that we can cancel. So if we add both of these equations together We get 15 s plus two s plus 60 -60 equals minus 18 minus 16. Obviously the t teams disappear, we get 17 S equals minus 30 four Which means that S. is equal to -2. So we find that S. is equal to -2. Now we can just plug this into one of these equations and rearrange for T. So let’s just take this equation, for example, S minus three T equals minus eight. So we have the S -3 t equals -8. Now S is minus two, so this is minus two minus three T equals minus 82 to both sides. We get minus three T equals minus six, divide both sides by minus three, and we get T. Is equal to minus six over minus three which is two. So we find that T is equal to two and S is equal to -2. - Table of Contents:
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sa + tb = (-6,-8)
You might want to sketch the vectors to get some intuition.
show that there are scalars s and t so that
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- Summary of article content: Articles about show that there are scalars s and t so that Answer to: a = (3, 2), b = (3, -1), c = (7, 1). There are scalars s and t such that c = sa + tb. a) Use a sketch to estimate the values of s and t. (Round. …
- Most searched keywords: Whether you are looking for show that there are scalars s and t so that Answer to: a = (3, 2), b = (3, -1), c = (7, 1). There are scalars s and t such that c = sa + tb. a) Use a sketch to estimate the values of s and t. (Round.
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Answered: Let a=<−5,0,−3> and b=<4,0,2> Show that… | bartleby
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- Summary of article content: Articles about Answered: Let a=<−5,0,−3> and b=<4,0,2> Show that… | bartleby MathCalculusQ&A LibraryLet a=<−5,0,−3> and b=<4,0,2> Show that there are scalars s and t so that sa+tb=<27,0,15>. s = ? t = ? …
- Most searched keywords: Whether you are looking for Answered: Let a=<−5,0,−3> and b=<4,0,2> Show that… | bartleby MathCalculusQ&A LibraryLet a=<−5,0,−3> and b=<4,0,2> Show that there are scalars s and t so that sa+tb=<27,0,15>. s = ? t = ? Solution for Let a=<−5,0,−3> and b=<4,0,2> Show that there are scalars s and t so that sa+tb=<27,0,15>. s = ? t = ?
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Let a = and b =. Show that there are scalars s a
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Let a = and b =. Show that there are scalars s a Let a =< 3, 4, 4 > and b =< 1, -1, -3 >. Show that there are scalars s and t so that sa + tb =< ?3,?11, -17 >. You might want to sketch the vectors . … - Most searched keywords: Whether you are looking for [Solved]:
Let a = and b =. Show that there are scalars s a Let a =< 3, 4, 4 > and b =< 1, -1, -3 >. Show that there are scalars s and t so that sa + tb =< ?3,?11, -17 >. You might want to sketch the vectors .
Let a =< 3, 4, 4 > and b =< 1, -1, -3 >. Show that there are scalars s and t so that sa + tb =< ?3,?11, -17 >. You might want to sketch the vectors … | answersarena.com - Table of Contents:
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Let a = and b =. Show that there are scalars s a](https://www.answersarena.com/assets/images/system/metaimg.png?v1.0.5)
Let a = and b =. Show that there are scalars s a
How to find the scalars s and t? – AnswerPrime.com
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- Summary of article content: Articles about How to find the scalars s and t? – AnswerPrime.com Show that there are scalars s and t so that sa + tb = < 0, -16>. Answer 1. It’s a linear system. Write the vector equation: s*<5, 3> + t*<5, ... ...
- Most searched keywords: Whether you are looking for How to find the scalars s and t? – AnswerPrime.com Show that there are scalars s and t so that sa + tb = < 0, -16>. Answer 1. It’s a linear system. Write the vector equation: s*<5, 3> + t*<5, ... Let a = and b = . Show that there are scalars s and t so that sa + tb =
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SOLVED:point) Let a (5,1) and b = (2, 3) Show that there are scalars s and t so that sa + tb = (-6,-8) You might want to sketch the vectors to get some intuition.
Video Transcript
Okay so we have two vectors A. And B. And we want to write this vector minus six minus eight as summer? S times A plus TB. So if we just do this s times A plus TB on the left hand side we get s times the vector 5 1. So S times the vector 51 plus T. Times the vector two minus three Which is five s. S. Plus to t minus three T. If we add these vectors we get five S plus two T. S -3 T. So we want The Victor five s plus to a T. S -3 T. to be equal to -6 -8. So for these vectors to be equal, each component has to be equal. So we have the five s plus two T. Is equal to -6 and S -3 T. Is equal to -8. But now we just have two simultaneous equations which we can solve for S under T. So let’s go ahead and do this. So we need to make some of these factors equal. So if we times the first equation by say three we get 15 S plus six T. is equal to -18. And if we times the second equation by two we get to s -6 T equals minus 16. So now we have these sixties that we can cancel. So if we add both of these equations together We get 15 s plus two s plus 60 -60 equals minus 18 minus 16. Obviously the t teams disappear, we get 17 S equals minus 30 four Which means that S. is equal to -2. So we find that S. is equal to -2. Now we can just plug this into one of these equations and rearrange for T. So let’s just take this equation, for example, S minus three T equals minus eight. So we have the S -3 t equals -8. Now S is minus two, so this is minus two minus three T equals minus 82 to both sides. We get minus three T equals minus six, divide both sides by minus three, and we get T. Is equal to minus six over minus three which is two. So we find that T is equal to two and S is equal to -2.
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