In the figure above, if w = 70, v = 50, and z = 40, then x =
x = 60.
To find the value of x, we can use the provided values of w, v, and z in the context of the equation presented in the figure. By substituting the values into the equation, we arrive at the solution for x, confirming it to be 60.
This option suggests that x equals 30. However, substituting the values of w, v, and z into the equation does not yield this result. The calculations demonstrate that x is significantly higher than 30, making this choice incorrect.
Choosing 50 for x implies a lower outcome than what the equation indicates. When we input the given values into the equation, the arithmetic confirms that x must exceed 50. Therefore, this answer does not satisfy the requirements set by the equation.
This choice accurately reflects the value of x derived from the equation. By substituting w = 70, v = 50, and z = 40 into the equation, we perform the calculations that lead directly to x = 60, confirming this as the correct option.
Selecting 70 for x indicates an overestimation based on the given values in the equation. The calculations reveal that x is less than 70, thus making this option incorrect.
Choosing 80 for x suggests a value that exceeds the expected outcome based on the equation. The arithmetic confirms that x cannot be this high, as the calculations yield a result much lower than 80.
The value of x, calculated from the provided variables in the equation, is indeed 60. This conclusion is reached through a straightforward substitution and arithmetic process, which confirms that the other options do not meet the criteria established by the equation. Understanding how to manipulate and solve equations is key in arriving at the correct answer.
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