Question

1. during the lpns 10 - hour shift, the client had intake of 120 ml of water, 2 cups of coffee, 5 ounces of juice, 3 tbsp of lime jello, a cup of ice, a 10 - ounce can of soda, 10 tspn ice cream, and 50 ml/hr iv fluid infusing for half of the shift. the patient had a urine output of 800 ml. how many mls infused?
2. round to the nearest whole number.

a. 32.099
b. 27.542
c. 12.29
d. 19.599
e. 0.821
f. 3.72
g. 7.62
h. 73.355
i. 17.081
j. 22.229
k. 58.37

1. during the lpns 12 - hour shift, the client had intake of 220 ml of water, 1.5 cups of coffee, 6 ounces of kool - aid, 2 tbsp of cherry jello, a half cup of ice, an 8 - ounce can of soda, eight tspn of ice cream, and 55 ml/hr iv fluid infusing for half of the shift. the patient had a urine output of 800 ml. what is the total intake?

Explanation:

Step1: Round 32.099

Look at the first decimal digit \(0\). Since \(0<5\), we keep the integer part. So \(32.099\approx32\)

Step2: Round 27.542

Look at the first decimal digit \(5\). Since \(5 = 5\), we add \(1\) to the integer part. So \(27.542\approx28\)

Step3: Round 12.29

Look at the first decimal digit \(2\). Since \(2<5\), we keep the integer part. So \(12.29\approx12\)

Step4: Round 19.599

Look at the first decimal digit \(5\). Since \(5 = 5\), we add \(1\) to the integer part. So \(19.599\approx20\)

Step5: Round 0.821

Look at the first decimal digit \(8\). Since \(8>5\), we add \(1\) to the integer part. So \(0.821\approx1\)

Step6: Round 3.72

Look at the first decimal digit \(7\). Since \(7>5\), we add \(1\) to the integer part. So \(3.72\approx4\)

Step7: Round 7.62

Look at the first decimal digit \(6\). Since \(6>5\), we add \(1\) to the integer part. So \(7.62\approx8\)

Step8: Round 73.355

Look at the first decimal digit \(3\). Since \(3<5\), we keep the integer part. So \(73.355\approx73\)

Step9: Round 17.081

Look at the first decimal digit \(0\). Since \(0<5\), we keep the integer part. So \(17.081\approx17\)

Step10: Round 22.229

Look at the first decimal digit \(2\). Since \(2<5\), we keep the integer part. So \(22.229\approx22\)

Step11: Round 58.37

Look at the first decimal digit \(3\). Since \(3<5\), we keep the integer part. So \(58.37\approx58\)

Answer:

a. \(32\)
b. \(28\)
c. \(12\)
d. \(20\)
e. \(1\)
f. \(4\)
g. \(8\)
h. \(73\)
i. \(17\)
j. \(22\)
k. \(58\)