Answer:
She will get 1.52 back in change
Step-by-step explanation:
We need to subtract the amount of the purchase from the 10 dollars
I like to line it up vertically.
10.00
- 8.48
-------------
We need to borrow
9. 100
- 8. 48
-------------
And borrow again
9.9 10
- 8.4 8
-------------
1 . 5 2
She will get 1.52 back in change
Answer:
Yes the ordered dose of 200 mg/d lies within the recommended range of 75 mg/d to 375 mg/d
Step-by-step explanation:
Given:
Ordered dose of Anadrol-50 (oxymetholone) = 200 mg per day
Recommended range = 1-5 mg/kg/d
Weight of the patient = 75 kg
Now,
For the patient weighing 75 kg, the recommended dose will be
Minimum dose will be
= Minimum value of Recommended range × Weight of the patient
= 1 mg/kg/d × 75 kg
= 75 mg/d
and,
the Maximum dose will be
= Maximum value of Recommended range × Weight of the patient
= 5 mg/kg/d × 75 kg
= 375 mg/d
Yes the ordered dose of 200 mg/d lies within the recommended range of 75 mg/d to 375 mg/d
So here is the solution to the given problem above.
Given that Serena drove 40km on 3L of gasoline, we can say that she drove 13.33 kilometers per liter of gasoline. Since we want to find out how far she travelled with a full tank of 50L, we will only multiply 13.33 by 50 and we get 666.67 kilometers. So the answer would be 666.67 kilometers for 50 L of gasoline. Hope this helps.
Before you get started, take this readiness quiz.
Write as an inequality: x is at least 30.
If you missed this problem, review (Figure).
Solve 8-3y<41.
If you missed this problem, review (Figure).
Solve Applications with Linear Inequalities
Many real-life situations require us to solve inequalities. In fact, inequality applications are so common that we often do not even realize we are doing algebra. For example, how many gallons of gas can be put in the car for ?20? Is the rent on an apartment affordable? Is there enough time before class to go get lunch, eat it, and return? How much money should each family member’s holiday gift cost without going over budget?
The method we will use to solve applications with linear inequalities is very much like the one we used when we solved applications with equations. We will read the problem and make sure all the words are understood. Next, we will identify what we are looking for and assign a variable to represent it. We will restate the problem in one sentence to make it easy to translate into an inequality. Then, we will solve the inequality.
Emma got a new job and will have to move. Her monthly income will be ?5,265. To qualify to rent an apartment, Emma’s monthly income must be at least three times as much as the rent. What is the highest rent Emma will qualify for?
