The length of the GH segment is 13
Step-by-step explanation:
For solving this problem we need to remember some of the circle corollaries-
When two-chord intersects each other, the product of the chord segments are equal
The above corollary can be easily understood by looking at a diagram attached below-
In the figure, EF and GH are two chords intersecting at K
Thus, EK*KF= GK*KH
Values of the EK, KF, GK are given as 5, 6 and 3 respectively
Substituting the values we get
5*6=3*KH
KH= 10
We know that GH= GK+KH
Thus GH= 3+10= 13
Answer:
3m = 18
Step-by-step explanation:
9 + 12m = 6 + 15(m - 1)
9 + 12m = 6 + 15m - 15
3m = 18
B.addition property of multiplication
D.inverse property of multiplication
E.commutative property of addition
Solution:
As 360°= 2 π Radian
1 Radian =
1. Sin(-1)= Sin (
)
= Sin (-57°16'22")=-0.84147
2.
=
(229°54'32")
=75.963757 Degrees
3. 
=
(5°43'38")
= 84.26083 Degrees