The mass of the first shipment at time t is

The mass of the second shipment at time t is

At time t, the ratio of m₁ to m₂ is

Therefore as a percentage,

Answer: B. 81.2%
Answer:
Step-by-step explanation:
here you go
Answer:
g=8
i dont know sorry... ......
Answer:
Reflection of the y axis
Step-by-step explanation:
This started in quadrant 4 and has now been flipped into quadrant 3 therefore, it is a y axis reflection.