A bottle contains 600 ml of a juice.
The juice is made up of  ml of apple juice and  ml of pineapple juice.
How many ml of apples and pineapple juice are there in the drink?
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A bottle contains 600 ml of a juice.
The juice is made up of  ml of apple juice and  ml of pineapple juice.
How many ml of apples and pineapple juice are there in the drink?
To solve this problem, we'll follow these steps:
Now, let's work through each step:
Step 1: Determine the amount of apple juice.
The juice is made up of of apple juice. Therefore, the amount of apple juice is calculated as follows:
Step 2: Determine the amount of pineapple juice.
The juice is made up of of pineapple juice. Therefore, the amount of pineapple juice is calculated as follows:
Step 3: Add the two amounts to find the total quantity of apple and pineapple juices.
Therefore, the total amount of apple and pineapple juice together is , which corresponds to choice 2. Hence, the final answer is:
The correct answer to the problem is .
450
\( \)\( \frac{4}{5}+\frac{1}{5}= \)
The fractions and tell you what portion of the total each juice makes up. To find the actual amount in ml, you need to multiply by the total volume of 600 ml.
Read the question carefully! It asks for how many ml of apples and pineapple juice - the word "and" means you need to add them together for the final answer.
That's normal! In this problem, , which means of the juice is other ingredients like water or preservatives.
Absolutely! and . Then calculate: 0.5 × 600 = 300 and 0.25 × 600 = 150. Same answer!
Add your individual amounts and see if they make sense: 300 + 150 = 450 ml. This should be less than the total 600 ml since there are other ingredients too!
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