Yours answer should be 2x-6
Step-by-step explanation:
2(3−x)−12+4x
Distribute:
=(2)(3)+(2)(−x)+−12+4x
=6+−2x+−12+4x
Combine Like Terms:
=6+−2x+−12+4x
=(−2x+4x)+(6+−12)
=2x+−6
G is the answer to this question
Takahashi and Kanada did their work on the digits of pi at the University of Tokyo in what is called the Computer Center. They developed a computer algorithm (a set of steps/procedure) that delivered the digits in 29 hours and 7 minutes.
They used a computer called the HITACHI SR2201 which has 1024 processors. As an example most desktops in use now (by individuals such as you and I -- not by computer scientists doing research) have 1-2 processors with 2 cores each.
A(n)=ar^(n-1) and we can find the rate upon using the ratio of two points...
50/1250=1250r^2/1250r^0
1/25=r^2
r=1/5 so
a(n)=1250(1/5)^1=250
...
You could have also found the geometric mean which is actually quite efficient too...
The geometric mean is equal to the product of a set of elements raised to the 1/n the power where n is the number of multiplicands...in this case:
gm=(1250*50)^(1/2)=250
0.541 is the missing piece im guessing sorry if I’m wrong