Each 16-ounce serving contains 330 mg of caffeine. For 8-ounce servings:
330 mg divided by 2 equals 165 mg.
The limit for caffeine intake is capped at 600 mg.
Calculating for three servings: 165 mg * 3 = 495 mg, which is under the limit.
Calculating for four servings: 165 mg * 4 = 660 mg, exceeding the maximum amount.
Thus, a person can consume 3 full 8-ounce servings daily while remaining within the safety limit.
Answer:
0.012 km/hr
Step-by-step explanation:
(1200 cm)(1 m/100 cm)(1 km/1000 m) = 0.012 km/hr
If you were to express each of these using <, >, >=, or <=, the following representations would result:
A. >= 50
B. < 50
C. >50
D. <50
As you can observe, the correct choice is A. At most 50, indicating that 50 is part of the answer
Recursive formula:
Explicit formula:
Let n represent the week number, and denote the total albums Pam possesses at week n as A(n). Each week she adds 3 albums, making this a recursive relation, as her total number of albums in week n is derived from the prior week's total increased by 3. Assuming she starts with 0 albums, this results in 3 albums after week one, 6 after week three, and so on. The explicit formula can be expressed as.
The ordered pairs needed are (–1,1) with (–6,–1), (0, 0) with (2, 5), and (3, 0) with (8, 2). We understand that parallel lines share the same slope. To find the slope of the line connecting the points (3,4) and (-2,2), we begin with the given data. The pairs of options include: the slope for (–2,–5) and (–7,–3) is calculated next; followed by the slope connecting (–1,1) and (–6,–1); then for (0, 0) and (2, 5); the slope for (1,0) and (6,2); and finally the slope that connects (3, 0) and (8, 2). The slopes for pairs (–1,1) with (–6,–1), (0, 0) with (2, 5), and (3, 0) with (8, 2) align with the slope of the given line. Therefore, the required ordered pairs are (–1,1) and (–6,–1), (0, 0) and (2, 5), and (3, 0) and (8, 2).
