\(m(t) = -0.0274(\frac{t}{7})^2 + 7.3873(\frac{t}{7}) + 75.032\) The …

Question

Prompt

m (t) = - 0.0274 (\frac{t}{7})^{2} + 7.3873 (\frac{t}{7}) + 75.032

The function

m

gives the predicted body mass

m (t)

, in kilograms (kg), of a male giraffe

t

days after it was born in a wildlife reserve, where

t \leq 390

. Which of the following is the best interpretation of the statement "

m (370)

is approximately equal to

389

" in this context?

The predicted body mass of a male giraffe was approximately

370 kg

389 days

after it was born.

The predicted body mass of a male giraffe was approximately

389 kg

370 days

after it was born.

The predicted body mass of a male giraffe was approximately

389 kg

\frac{370}{7} days

after it was born.

The predicted body mass of a male giraffe was approximately

\frac{370}{7} kg

389 days

after it was born.