The number of candies that will be <u>left over</u> after giving everyone an equal amount is equal to 23.
<u>Given the following data:</u>
- Total number of candy = 320 pieces
- Number of classmates = 27 classmates
To calculate the number of candies that will be <u>left over</u> after giving everyone an equal amount:
In this exercise, you're required to determine the number of candies Phillipe would have as <u>left over</u> after giving everyone in his class an equal amount of candies.
<h3>How to solve this word problem.</h3>
Thus, we would find the number of times 27 would divide 320 without any remainder.
- From the mixed fraction, we can deduce that the remainder is 23.
Therefore, the number of candies that will be <u>left over</u> after giving everyone an equal amount is equal to 23.
Read more on word problems here: brainly.com/question/13170908
Answer:
X=3,y=-2
Step-by-step explanation:
This is a simultaneous equation question and we will have to solve using substitution method
So let's solve
y=-2x+4...(1)
y=-2....(2)
Let's substitute (2) into (1)
-2=-2x+4
Substrate 4 from both sides
-6=-2x
Divide both sides by-2
x=3
Substitute the value of x in (1)
y=-2(3)+4
y=-6+4
y=-2
Therefore x is 3,y is -2
Answer:
Step-by-step explanation:
The law of indices can be used to simplify mathematical expressions involving arithmetical operation on variables with powers.
x 
= 
Thus, the given expression can be simplified as follows:
a³b² a²b = a³ x a² x b² x 
= 
x 
=
Thus,
a³b² a²b =
Answer:
<h2> The answer is </h2><h2> D. 8x^2+4xy</h2>
Step-by-step explanation:
We know that the expression for the perimeter is given as
P=2l+2B
now given that the value of the width is =2x
length= 4x
and the breadth=y
P=4x+2y
let us multiply both the length and the width with 2x we have
P=2x(4x+2y)
P=8x^2+4xy
the answer is
D. 8x^2+4xy
