Answer :
The expression to represent the given statement is:33 - (2 * 22 * ½x)
The expression "33 - (2 * 22 * ½x)" represents a mathematical calculation. Breaking it down, we start with the product of 2 multiplied by 22, which equals 44. Then, we multiply the result by ½x, where ½ represents one-half and x is a variable. This gives us the term 44 * ½x. Finally, we subtract this term from 33. In simpler terms, we have 33 minus half of 44 times x. The expression allows us to compute the value of the expression based on the input for the variable x, providing a way to evaluate the equation numerically.Let's dive deeper into the explanation.
The given expression is "33 - (2 * 22 * ½x)".
To simplify it, let's break it down step by step:
The term "2 * 22" is a multiplication operation that calculates the product of 2 and 22, resulting in 44.
Next, we have "½x". Here, ½ represents one-half, or 0.5. Multiplying 0.5 by x gives us 0.5x.
Putting it together, we have the term "44 * ½x". This means multiplying 44 by 0.5x, resulting in 22x.
Finally, we subtract the term "22x" from 33, giving us the expression "33 - 22x".
In summary, the expression represents the number 33 minus the product of 22 and the value of x, denoted as 22x. This expression allows us to calculate the result by substituting a specific value for x. It provides a way to compute the numerical outcome based on the given mathematical relationship.
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To express 33 minus the product of 22 and x, write it as 33 - (22 x). The order of operations requires multiplication to be performed before subtraction.
To represent the expression 33 minus the product of 22 and x, we use the arithmetic operations of subtraction and multiplication. The expression can be written as:
33 - (22 imes x)
In this expression, the product of 22 and x is computed first due to the order of operations, also known as PEMDAS. The result is then subtracted from 33 to yield the final value.
