Maths-
General
Easy
Question
If 8'C represents 8'C above freezing point, then what will 16'C below freezing point represent?
- 16`C
- -16`C
- 0
- None of the above
Hint:
We are given that the temperature above freezing point is 8°C. We have to tell the temperature 16°C below the freezing point.
The correct answer is: -16'C
The freezing point is 0°C.
The temperature above the 0°C are considered postive.
The temperature below the freezing point are considered to be negative.
So, 16°C below freezing point is -16°C.
For such questions, we should check if the temperature is below or above freezing point. Warm temperature are postive. Cold temperatures are negative.
Related Questions to study
Maths-
Find the area of the triangle whose base and height are 16cm and 8cm.
![](data:image/png;base64,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)
Find the area of the triangle whose base and height are 16cm and 8cm.
![](data:image/png;base64,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)
Maths-General
Maths-
What is prime factorization of 28
What is prime factorization of 28
Maths-General
Maths-
convert 17 into roman numerals.
convert 17 into roman numerals.
Maths-General
Maths-
GCF of 28 and 54
GCF of 28 and 54
Maths-General
Maths-
Find the range of the following data: 2,8,3,9,1,0
Find the range of the following data: 2,8,3,9,1,0
Maths-General
Maths-
What is the lowest term of 24/40
What is the lowest term of 24/40
Maths-General
Maths-
¼ litre of milk cost Rs 15/2 . Find the cost of 9/2 litre of milk.
¼ litre of milk cost Rs 15/2 . Find the cost of 9/2 litre of milk.
Maths-General
Maths-
-3/-8 is
-3/-8 is
Maths-General
Maths-
If all the sides of triangle ,so the triangle is called __________ triangle:
If all the sides of triangle ,so the triangle is called __________ triangle:
Maths-General
Maths-
Least common multiple for 12 and 5 is
Least common multiple for 12 and 5 is
Maths-General
Maths-
What is LCM of 4 and 6.
What is LCM of 4 and 6.
Maths-General
Maths-
The area of a rectangular park is 1500 sq m. If the lenth is 50m, find its width. Also find the perimeter of the park.
The area of a rectangular park is 1500 sq m. If the lenth is 50m, find its width. Also find the perimeter of the park.
Maths-General
Maths-
11 divided by 1/3
11 divided by 1/3
Maths-General
Maths-
Himani saves Rs 700 a month and pratibha saves Rs 900 a month. Find the ratio in their savings.
Himani saves Rs 700 a month and pratibha saves Rs 900 a month. Find the ratio in their savings.
Maths-General
Maths-
What is 8 in roman numeral
What is 8 in roman numeral
Maths-General