Suppose you use this formula to model the sunrise, where t is the time after midnight and m is the number of months after January 1st. What happens on September 1st? (Hint: September is the ninth month. Substitute the appropriate value for m and solve for t(m)).
t(m) = 1.665 sin π/6 (m+3) + 5.485
Answer choices:
A. The sun rises at the zero hour (midnight)
B. The sun rises at about 5:29 am
C. The sun rises at about 3:00 am
D. The sun rises at about 5:45 am
+26396 Suppose you use this formula to model the sunrise, where t is the time after midnight and m is the number of months after January 1st. What happens on September 1st? (Hint: September is the ninth month. Substitute the appropriate value for m and solve for t(m)).
t(m) = 1.665 sin π/6 (m+3) + 5.485
I assume:
t(m)=1.665⋅sin(π⋅(m+3)6)+5.485m=9t(9)=1.665⋅sin(π⋅(9+3)6)+5.485t(9)=1.665⋅sin(π⋅(12)6)+5.485t(9)=1.665⋅sin(2π)+5.485sin(2π)=0t(9)=1.665⋅0+5.485t(9)=5.485t(9)=5:[(5.485−5)⋅60] amt(9)=5:[29.1] am
B. The sun rises at about 5:29 am
+26396 Suppose you use this formula to model the sunrise, where t is the time after midnight and m is the number of months after January 1st. What happens on September 1st? (Hint: September is the ninth month. Substitute the appropriate value for m and solve for t(m)).
t(m) = 1.665 sin π/6 (m+3) + 5.485
I assume:
t(m)=1.665⋅sin(π⋅(m+3)6)+5.485m=9t(9)=1.665⋅sin(π⋅(9+3)6)+5.485t(9)=1.665⋅sin(π⋅(12)6)+5.485t(9)=1.665⋅sin(2π)+5.485sin(2π)=0t(9)=1.665⋅0+5.485t(9)=5.485t(9)=5:[(5.485−5)⋅60] amt(9)=5:[29.1] am
B. The sun rises at about 5:29 am
