Given that segments RS and RT are tangent to circle Q, find the length of RS. A) 2.1 B) 8.4 C) 10.5 D) 4.2
set them equal to each other and solve for x and then plug in in to x/4 to find the value of RS you can even plug it in to RT since they both have the same length
I got the answer of 25.2 i'm not sure what I did wrong?
x/4 = x - 6.3 Multiply both sides by 4 4 * x/4 = 4 * (x - 6.3) make sure to distribute the 4 on the right hand side
I got the answer of 1.575.
Can you show your work? :)
\[\frac{ x }{ 4 } = x-6.3\] \[4* \frac{ x }{ 4 } =x-6.3*4\] \[16= x-25.2\] \[x= 1.575\]
like I said earlier, you need to distribute the 4 4(x - 6.33) use the distributive property: a(b -c) = ab - ac
6.3*
\[4x-25.2\] \[x=6.3\]
not quite \[\frac{ x }{ 4 } = x-6.3\] \[4* \frac{ x }{ 4 } =(x-6.3)*4\] \[x= 4x-25.2\] subtract 4x on both sides and then isolate x
I got 21.2
how? what is x - 4x = ?
I subtracted 4x from 25.2. is that wrong? would it just be 4 ?
4x and 25.2 aren't like terms
Okay and what does that mean?
it means you can't add them can you take one orange and one apple and say you have 2 oranges? No. They aren't the same thing
hahah okay. so I what would the answer end up being?
we're almost there what is 1 - 3 = ?
-2
so basically x=4x−25.2 subtract 4x on both sides x - 4x = 4x - 4x - 25.2 x - 4x = -25.2 now x - 4x is nothing but x(1 - 4) = x(-3) = -3x -3x = -25.2 to get the final value of x, just divide by 3 on both sides
8.4
And that's your answer :)
Wow that was a lot of work. Thank you for helping me solve that problem.
It wasn't that much work. It just took a while to get on the right track :)
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