By accessing our 180 Days of Math for Fifth Grade Answers Key Day 24 regularly, students can get better problem-solving skills.
180 Days of Math for Fifth Grade Answers Key Day 24
Directions Solve each problem.
Question 1.
94 – 52 = ___
Answer:
By subtracting 52 from 94 we get 42.
94 – 52 = 42
Question 2.
3 • 30 = ______
Answer:
By multiplying 3 with 30 we get 90.
3 x 30 = 90
Question 3.
How many groups of 8 are in 64?
______________
Answer: There are 8 groups of 8 in 64
Question 4.
What is the place value of 9 in the number 49,274?
______________
Answer: 9 is in the thousand’s position.
Question 5.
Write the fraction for the shaded part on the shape.
_____________________
Answer: 7/8 is the fraction for the shaded part on the shape.
Question 6.
(6 × 3) + 12 = _____
Answer:
By multiplying 6 with 3 we get 18,
By adding 18 with 12 we get 30.
(6 × 3) + 12 = 30
Question 7.
Answer: 79 – 45 = 34
Question 8.
How many milliliters are in 3 liters?
_____________________
Answer:
1 liter = 1000 milliliters
Therefore, 3 liters is equal to 3000 milliliters.
Question 9.
A triangle has angles measuring 60° and 70°. What is the measure of the third angle?
___________________
Answer:
Given,
A triangle has angles measuring 60° and 70°,
Sum of all the angles in a triangle = 180°,
By adding 60° with 70° we get 130°,
So by subtracting 130° from 180° we get 50°,
Therefore, the measure of third angle is 50°.
Question 10.
How many members are in swimming?
___________
Answer:
Question 11.
A scout leader is going to pair a new member with one of the existing 15 troop members. Five of the boys love to go camping, ten like to fish, three enjoy archery, twelve like to go hiking, and one boy enjoys carving. What is the probability the new boy will be paired with a boy who likes fishing?
___________________
Answer:
As there are 10 of them that like to fish,
By adding the new one, which means 10 with 1 we get 11,
Therefore, the probability would be 1/11.
Question 12.
How many triangles of any size can you see in the image?
Answer: 3 triangles can be seen in the image.