<p>The image does not provide the full question, only a partial instruction which translates to "Find the value of x in degrees and minutes for the given." Without the full context or values, we cannot solve for x.</p> <p>To solve a question like this with given values, we would usually convert x from degrees to minutes by multiplying the degrees by 60, since there are 60 minutes in a degree. If x were given in minutes and seconds, we would convert the minutes to degrees by dividing by 60, and convert the seconds to minutes by dividing by 60 again, then add these to the minutes portion of the angle. However, the specific numeric value of x and the rest of the question is needed to provide a numerical answer.</p>
The image shows a triangle with angles labeled in terms of 'x'. To solve for 'x', we'll use the fact that the sum of the interior angles of any triangle is always 180 degrees. The angles are labeled as follows: - One angle is x degrees. - The second angle is 4x + 50 degrees. - The third angle is 3x - 10 degrees. Let's write an equation that sums these angles to 180 degrees: x + (4x + 50) + (3x - 10) = 180 Now, we can simplify and solve for 'x': x + 4x + 50 + 3x - 10 = 180 8x + 40 = 180 8x = 180 - 40 8x = 140 x = 140 / 8 x = 17.5 Therefore, 'x' is 17.5 degrees.
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