DF bisects EDG Find the value of x. The diagram is not to scale.
@Directrix
All points on the bisector of an angle are equidistant from the sides of the angle. Therefore, because segment DF bisects <EDG, then 3x + 96 = 15x The task is to solve: 3x + 96 = 15 for x.
3x = 81
My Error: If left off the x that goes with the 15 in one of the two posting above. 3x + 96 = 15x 3x - 15x = -96 -12x = -96 x = ?
8
That is what I got.
df bisects EDG. Find FG. The diagram is not to scale. @Directrix
@phi is u able to help me
do you agree the side EF= side FG (we could show the triangles are congruent)
side EF= side FG you can write down an equation can you write down the equation ?
no
Do you see they labeled the length of side EF ? what does it say ?
n + 8
yes. and side FG is also labeled. what does it say ?
3n-6
the idea is those two lengths are equal. can you write down the equation?
n+8=3n-6
yes, to find the length of FG we need to know n. but we have an equation that we can solve. n+8 = 3n-6 I would add -n to both sides, like this n -n + 8 = 3n -1n -6 can you simplify that ?
how would i do it @phi
@Mr.NiceGuy27 can u help me
Hmm, as far as I can understand, line DF should divide the angle into 2, that means that the sides should be equal so, n + 8 = 3n-6 but I can't find my answer on the choices provided.
so how do i get the answer
@ehuman can u help
|dw:1382193999544:dw| @DeeBush96
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