Answer:
6 units
Step-by-step explanation:
Given: Points H and F lie on circle with center C. EG = 12, EC = 9 and ∠GEC = 90°.
To find: Length of GH.
Sol: EC = CH = 9 (Radius of the same circle are equal)
Now, GC = GH + CH
GC = GH + 9
Now In ΔEGC, using pythagoras theorem,
......(ΔEGC is a right triangle)
Now, Let GH = <em>x</em>
On rearranging,
So x = 6 and x = - 24
∵ x cannot be - 24 as it will not satisfy the property of right triangle.
Therefore, the length of line segment GH = 6 units. so, Option (D) is the correct answer.
This could be wrong but it might be 27
Step-by-step explanation:
1.
Plug in the values for 48-4t
t= 0
48-4(0) = 48-0 = 48
t=2
48-4(2) = 48-8=40
t=4
48-4(4) = 48-16 = 32
t= 6
48-4(6) = 48-24 =24
t=8
48-4(8) = 48-32 = 16
48 40 32 24 16 is our answer
To find when the output is 0, that means that 48-4t must be equal to 0, so
48-4t=0
subtract 4t from both sides
48=4t
divide both sides by 4
12=t
2.
q=1
11(1)-8 =3
q=2
11(2)-8=14
q=3
11(3)-8 = 25
q=4
11(4)-8 = 36
q=5
11(5)-8 = 47
our table is
3 14 25 36 47
We need some numbers in order to answer the questions but ill be happy to answer