There are 135 colored
candies in a small typical bag, in which in every 135 colored candies,
there are 27 blue candies.
Now, if there are 1 000 pile of colored candies, how much is the total
number of blue candies.
First, let’s identify how many 135 candies are there in 1 000 candies
=> 1 000 / 135
=> there are 7.407407…. repeating decimals.
Now, let’s multiply this by 27
=> 7.407… x 27
= 200, thus, there are 200 blue candies in 1000 pile of colored-candies.
Answer:
A is the correct set of coins
<span>1. </span><span>36 / 540, find the partial quotients
form
Partial quotient is the division process that includes bringing down of the
digit.
=> how many 36 are there in 540?
=> 540 / 36 (54 / 36 = 1, 54 – 36 =
18. Now bring down 0 that makes it 180 /36)
=> 15
Pls. check the attachment.
</span>
Answer:
C. 70
Step-by-step explanation:
In the expansion of (a + b)^n, the k-th term is ...
nCk·a^(n-k)b^k . . . . . k = 0 to n; nCk = n!/(k!(n-k)!)
Here, we have n=8, k=4, so the term of interest is ...
8C4·x^4y^4 = (8·7·6·5)/(4·3·2·1)x^4y^4 = 70x^4y^4
The coefficient of the term is 70.
The answer is -37.
So, let's break this down:
(7 - 10 = -3)
[45 ÷ 3 = 15]
[15 x -3 = -45]
4 x 2 = 8
8 + -45 = -37
Hoped this helped :)