
How much is the \[\dfrac{2}{3}\] of $16$?
Answer
556.8k+ views
Hint: Here we will use the basic multiplication operation. Firstly we will form the equation from the condition given in the question. Then we will multiply the given fraction to 16 and then divide the obtained numerator by the denominator to simplify the equation and get the required answer.
Complete step by step solution:
The given number is 16.
Firstly we will form the basic equation from the condition given. Condition given is that \[\dfrac{2}{3}\] of 16. Therefore by using the condition given, the equation formed is equal to
\[ \Rightarrow \dfrac{2}{3} \times 16\]
Now we will simply use the multiplication operation to solve the above equation and get the required value. Therefore, we get
\[ \Rightarrow \dfrac{{32}}{3}\]
We can write the above value in terms of the decimal number form. Therefore by using the simple division operation in the above value we get
\[ \Rightarrow \dfrac{{32}}{3} = 10.67\]
Hence, the value of \[\dfrac{2}{3}\] of 16 is equal to \[\dfrac{{32}}{3}\] or \[10.67\].
Additional information:
Here we have to note that while solving some complex type of equation we have to use the rule of BODMAS. We should apply the mathematical operations in a particular order which is given by the letters of BODMAS and letters of BODMAS are defined as B-Brackets, O-Of, D-Division, M-Multiplication, A-Addition, and S-Subtraction.
Note:
We should know the basic mathematical operations to solve this question. The addition is the operation in which two numbers are combined to get the result. Subtraction is the operation that gives us the difference between the two numbers. Multiplication is the operation in which one number is added to itself for some particular number of times. The division is the operation in which the dividend is divided by the divisor to get the quotient along with some remainder where a dividend is a term or number which is to be divided.
Complete step by step solution:
The given number is 16.
Firstly we will form the basic equation from the condition given. Condition given is that \[\dfrac{2}{3}\] of 16. Therefore by using the condition given, the equation formed is equal to
\[ \Rightarrow \dfrac{2}{3} \times 16\]
Now we will simply use the multiplication operation to solve the above equation and get the required value. Therefore, we get
\[ \Rightarrow \dfrac{{32}}{3}\]
We can write the above value in terms of the decimal number form. Therefore by using the simple division operation in the above value we get
\[ \Rightarrow \dfrac{{32}}{3} = 10.67\]
Hence, the value of \[\dfrac{2}{3}\] of 16 is equal to \[\dfrac{{32}}{3}\] or \[10.67\].
Additional information:
Here we have to note that while solving some complex type of equation we have to use the rule of BODMAS. We should apply the mathematical operations in a particular order which is given by the letters of BODMAS and letters of BODMAS are defined as B-Brackets, O-Of, D-Division, M-Multiplication, A-Addition, and S-Subtraction.
Note:
We should know the basic mathematical operations to solve this question. The addition is the operation in which two numbers are combined to get the result. Subtraction is the operation that gives us the difference between the two numbers. Multiplication is the operation in which one number is added to itself for some particular number of times. The division is the operation in which the dividend is divided by the divisor to get the quotient along with some remainder where a dividend is a term or number which is to be divided.
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