1 mL total, 1 mL/min.
B.
2mL total, 1 mL/min.
C.
4 mL total, 2 mL/min.
D.
10 mL total, 5 mL/minute
Answer:
(B) 2mL total, 1 mL/min.
Step-by-step explanation:
Given:
Amount of drug ordered = 150 g
Time = 2 minutes
Concentration of the drug = 75 mg/mL
now,
Concentration = Amount of drug / volume .........(1)
thus,
Volume = Amount of drug / Concentration
or
Volume = 150 g / (75 g/mL)
or
Volume = 2 mL
also,
milliliters to administer per minute = Volume / time
or
milliliters to administer per minute = 2 mL / 2 min = 1 mL/min
Hence, the correct answer is option (B)
Answer:
the number line is attached below
Step-by-step explanation:
add using the number line. −3+11
Use the number line to add the numbers
Start at -3 on number line. then to add 11, move 11 units to the right
From -3, move 11 units the right. we reach at 8 on the number line
So -3+11 is 8
The number line is attached below
Answer:
-3 + 11 = 8
Step-by-step explanation:
Just plot 8 on the number line.
Answer:
63 ft
Step-by-step explanation:
Multiply your scale factor by 7.
1 in : 9 ft . . . . . . . . . . your scale factor
7·(1 in) : 7·(9 ft) . . . . . indicate the multiplication
7 in : 63 ft . . . . . . . . do the multiplication
Answer:
u mStep-by-step explanation:
g
x2 = 20
a.4.47
b. -3.97, 3.97
c. -10, 10
d. -4.47, 4.47
Answer: if using the quadratic formula it is D :)
hope this helps
Step-by-step explanation:
Answer:
87, if it were 45 degrees, it would be 90, closest to 90 is 87
Answer:
87 feet
Step-by-step explanation:
We have an angle that's 44 degrees and we know that Susan is 90 feet from the base of the tree. We need to know the height of the tree, which is the value opposite from the angle we know.
Use tangent to find height.
tan (44) = x / 90 then multiply both sides by 90
x = tan (44) * 90 evaluate tan(44) and substitute into the equation
x = 86.911
round to nearest whole foot: 87 feet
Explanation
The idea is to replace h(x) with 3. Then we isolate x. Follow PEMDAS in reverse to get x by itself.
Here are the steps:
h(x) = -5x+3
3 = -5x+3
-5x+3 = 3
-5x = 3-3
-5x = 0
x = 0/(-5)
x = 0
As a check,
h(x) = -5x+3
h(0) = -5*0 + 3
h(0) = 0 + 3
h(0) = 3
Therefore, the input x = 0 in the domain leads to the output h(x) = 3 in the range. We have confirmed the answer x = 0
Another way to confirm the answer is to use a graphing tool like GeoGebra or Desmos.