100 cm = 1 metre so 45 cm = 45/100 metre = 9/20 m
To convert cm to m divide by 100 To convert s to min divide by 60 → 36 cm/s = 36 × (1 cm)/(1 s) = 36 × (1 ÷ 100 m )/(1 ÷ 60 min) = 36 × (1/100 m ÷ 1/60 min) = 36 × 60/100 m/min = 21.6 m/min
8 h 30 min =7h 100 m 7h 100min-4h 55 min=3h 45 min
1/45 m/s
1 kilometre = 1000 metres so 45 km - 45*1000m = 45000 m. Simple!
It is 45/100.
100 cm = 1 metre so 45 cm = 45/100 metre = 9/20 m
To convert cm to m divide by 100 To convert s to min divide by 60 → 36 cm/s = 36 × (1 cm)/(1 s) = 36 × (1 ÷ 100 m )/(1 ÷ 60 min) = 36 × (1/100 m ÷ 1/60 min) = 36 × 60/100 m/min = 21.6 m/min
8 h 30 min =7h 100 m 7h 100min-4h 55 min=3h 45 min
200 m /1 km = 200 m/1000 m = 1/5
60 km * 3 = 180 km 45 min * 4 = 180 min 180km/180hr = 1 km/min 1km = 1000m 1 min = 60s 1000m/60s = 16.67 m/s
1/45 m/s
0.3048 m = 1 ft (exactly) 1 sq ft = 1 ft x 1 ft = 0.3048 m x 0.3048 m = 0.30482 sq m → 45 sq m = 45 ÷ 0.30482 sq ft ≈ 484 sq ft
It is: 1/1000
1/1000
It is: 1/1000
Half-life in this context is defined as the time needed to observe the halving of the original reactant concentration. As you can see, in this case that time doubles each time, so you can say that this particular reaction as a second order rate. The equation for this half-life is: t(1/2) = 1/([A]0 * k) and the integrated rate eq. is: 1/[A] = 1/[A]0 + kt Using the first half life we can calculate k: k = 1/( t(1/2) * [A]0) = 1/(10 min * 0.50 M) = 0.2 min^-1M^-1 Using this value we can calculate the answers for a) and b) a) 1/[A] = 1 / [A]0 + kt = 1 / 0.50 M + .2 min^-1M^-1 * 80 min = 18 M^-1 [A] = 0.056 M b) 1/[A] = 1 / [A]0 + kt = 1 / 0.50 M + .2 min^-1M^-1 * 10 min = 4 M^-1 [A] = 0.25 M