Tasha plants to tile the floor in her room with square tiles that are 1/4 foot long. will she use more or fewer tiles if she only able to purchase square tiles that are 1/3 foot long? EXPLAIN
Answers
1/4 foot = 3 inches. The area of a 1/4-ft square is (3" x 3") = 9 square inches.
1/3 foot = 4 inches. The area of a 1/3-ft square is (4" x 4") = 16 square inches.
The 1/3-ft square tile covers more area than a 1/4-ft square tile covers. So she won't need as many 1/3-ft tiles to cover the floor in her room. She will use fewer of those.
the ratio of the number of apples to the number of oranges is 4:6. The ratio of the number of oranges to the number of pears is 8:1. How many apples, Oranges and pears are there if there are 172 fruits.
Answers
The answer is 64 apples, 96 oranges, and 12 pears.
Let's represent the fruit as following: a - the number of apples, o - the number of oranges, p - the number of pears.
⇒ ⇒
⇒ ⇒
Therefore:
Now, if , then:
Since , 9p can be expressed as 27/3p:
⇒ ⇒ p = 12 There are 12 pears.
Since o = 8p, o = 96: o = 8 × 12 = 96 There are 96 oranges.
Since , a = 64:
There are 64 apples.
Therefore, there are 64 apples, 96 oranges, and 12 pears.
What is one thousand minus 7?
Answers
one thousand = 1000 1000 minus 7 1000 - 7 = 993
The joint of meat needs to be cooked for 30 minutes per 500 g plus an extra 20 minutes. How long will it take to cook a joint of meat weighting 2.5 kilo grand?
Answers
The equation made from this is: Let x = each 500 grams
Cooking time = 30x + 20
2.5 kg = 2500 grams 2500 / 5 = 5 X = 5
We put this in to the equation, 30*5 + 20 = 170 minutes
It will take 170 minutes to cook a joint of meat weighing 2.5 kilograms
Write the word name for each number and tell the value of the underlined digit 843,208,732,833 and the number under lined is the first 8
Answers
843=eight hundred forty three 208=two hundred eight 732=seven hundred thirty two 833=eight hundred thirty three
Solve w + 1⁄4 < 7⁄8.
Answers
Answer:
w <0.125
Step-by-step explanation:
Answer:
w < 5/8
Step-by-step explanation:
Aim to isolate w. Subtract 1/4 from both sides, obtaining: