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  • [FREE] The measure of \\angle DBE is (0. 1x - 35) degrees and the . . .
    To solve for the value of x given the measures of angles ∠DBE and ∠CBE, we start with the expressions provided: Assuming that these two angles are supplementary (they add up to 180 degrees), we can write the equation: (0 1x − 35) + (0 3x − 37) = 180 Now combine like terms: Next, add 72 to both sides: Now, divide both sides by 0 4 to solve for x:
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  • [FREE] The measure of angle DBE is (0. 1x - 35) and the measure of angle . . .
    To find the value of x, both angle expressions are combined to equal 180 degrees, and the resulting equation is solved to get x = 632 5 The student needs to find the value of x given the measures of angles DBE and CBE are (0 1x - 35) and (0 3x - 38) respectively
  • [FREE] The measure of angle DBE is (0. 1x - 22)^\\circ and the measure . . .
    To solve for x, the equation (0 1x - 22) + (0 3x - 54) = 180 is used because angles DBE and CBE are adjacent and form a straight line After solving the equation, we find that x = 640





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