#missing length

62 messages · Page 1 of 1 (latest)

plain horizon
unique spindle
atomic dust
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yeah

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$a^2 = b^2 + c^2 - 2bcCosA$

sleek pendantBOT
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iiiiiiiiiiiiii

atomic dust
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so cool

plain horizon
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that

atomic dust
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it's a rule you use

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when you don't have a matching angle and a matching length

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(sine rule)

plain horizon
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wdym matching angle

atomic dust
plain horizon
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Yes

atomic dust
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but there isn't a length opposite to it

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and there are also no other angles so no other matching lengths

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at that moment you'd use cosine

plain horizon
unique spindle
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If you have 2 sides and the angle between them you can work out the length opposite the angle

plain horizon
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does that just mean a length is missing

atomic dust
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which is the length you're trying to find

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AB

plain horizon
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Ok thanks

atomic dust
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b and c are your 2 lengths that you already know

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cosA would be cos(75) as 75 is your angle

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just remember to squareroot your answer as it's a^2

north swan
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@atomic dust don’t u have to rearrange it

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To make it c^2=

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Also what day is that

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Of the 5 a day

north swan
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aren’t u meant to find c

atomic dust
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b and c are the lengths you've got

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a is the length you're trying to find

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hence a^2 = b^2 + c^2 - 2bcCosA

north swan
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Isn’t a 6?

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And b 8

atomic dust
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no

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lol

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$a^2 = b^2 + c^2 - 2bcCosθ$

sleek pendantBOT
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iiiiiiiiiiiiii

atomic dust
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this is the formula for the cosine rule

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what you're trying to find in that question is length AB

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instead of a^2 you could just write AB^2 instead

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$AB^2 = b^2 + c^2 - 2bcCosθ$

sleek pendantBOT
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iiiiiiiiiiiiii

north swan
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oh

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I thought opposite the capital is the lowrrcase

atomic dust
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do you mean opposite of the angle

north swan
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Yeah like A and then the opposite of A is lowercase a

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I think I saw that somewhere

atomic dust
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that's sine rule

north swan
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oh

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ah right

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I haven’t learnt this properly yet

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ty for helping me understand