Mya used cooking oil and water in a ratio of 7 : 2 to make a lava lamp. She used 350 ml of cooking oil. How much water would she need?
100 ml
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10
Susan spent 30% of his money on groceries and saved 7/10 of the remaining money. She had $42 left. Find the original amount of money that Susan had at first.
$200
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10
2/3 of Ethanโs savings is equal to 1/2 of Feliciaโs savings. Ethanโs savings is $51. How much is Feliciaโs savings?
$68
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10
Mrs. Paula bought a deep fryer and had to pay $24 for 6% GST. What was the original price of the deep fryer?
$400
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10
The mass of two boys, Varel and Steven, is in the ratio of 13 : 17. Varelโs mass is 52 kg. What is the difference mass of the two boys?
16 kg
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10
Given the lengths of a triangle respectively: x cm, (x+7) cm and 3x cm. If x stands for 5 cm, what is the perimeter of the triangle?
32 cm
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10
In a Fun Park, 2/5 of the visitors were men. 24% of the visitors were women and the rest were children. There were 108 children. How many men were there?
120 men
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10
A ratio of the number of fiction books to the number of non-fiction books in a library was 7 : 4. 150 fiction books were borrowed by some visitors. The ratio of the number of fiction books to the number of non-fiction books became 1 : 2
210
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boom
Lose 50 points!
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star
Double points!
Okay!
fairy
Take points!
5
10
15
20
25
banana
Go to last place!
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10
A store gives 45% for all items during a sale. Express the amount of discount given by the store as a fraction in its simplest form.
9/20
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trap
No points!
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shark
Other team loses 20 points!
Okay!
rocket
Go to first place!
Okay!
baam
Lose 10 points!
Oops!
boom
Lose 50 points!
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gold
Win 50 points!
Okay!
rocket
Go to first place!
Okay!
banana
Go to last place!
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10
At a computer fair, a laptop was sold at a 30% discount. Jason paid $490 for a laptop after the discount. What was the price of the laptop before the discount?
$700
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10
Express 1 and 3/4 as a percentage.
175%
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10
A jug contains 2 liters of water. The water is poured into some glasses. The capacity of each glass is 3/8 litres. Find the maximum number of glasses that can be completely filled with the water from the jug.