An algebraic expression
2x - 6x + 3x = -412x - 3x = -41-1x = -41x = 41
44
x=5
Let the number be x and so if 3x+5 = 41 then x = 12
If lines AB and CD are perpendicular, the sum of their angles must equal 90 degrees. Given that one angle measures (3x + 4) degrees and the other measures 41 degrees, we can set up the equation: [ (3x + 4) + 41 = 90 ] Simplifying this gives (3x + 45 = 90). Subtracting 45 from both sides results in (3x = 45), leading to (x = 15).
2x - 6x + 3x = -412x - 3x = -41-1x = -41x = 41
3x-x44 = -41
44
41
x=5
It is -41.
Let the number be x and so if 3x+5 = 41 then x = 12
Presumably you mean: -2x2-3x+41 If so then the discriminant is: (-3)2-4*-2*41 = 337 The expession is: i/2+i
If lines AB and CD are perpendicular, the sum of their angles must equal 90 degrees. Given that one angle measures (3x + 4) degrees and the other measures 41 degrees, we can set up the equation: [ (3x + 4) + 41 = 90 ] Simplifying this gives (3x + 45 = 90). Subtracting 45 from both sides results in (3x = 45), leading to (x = 15).
3x = 24, x = 8
Two expressions where the solution equals 41 are ( x + 7 = 48 ) and ( 3x - 2 = 121 ). In the first expression, solving for ( x ) gives ( x = 41 ). In the second expression, solving for ( x ) also yields ( x = 41 ).
3x-28-5x=5x+13 Let us first solve the variables -2x-28=5x+13 Transposing -28 to Right hand side -2x=5x+13+28 -2x=5x+41 Transposing 5x to left hand side -2x-5x=41 -7x=41 equation 1 x=41/-7 x=-41/7 Hence the required answer is -41/7. You can verify it by substituting the value of x in the given equation. If Right hand side is equal to Left hand side the answer is right. Let us verify Substituting the value of x=-41/7 in the given equation1 -7(-41/7)=41 -7 X -41/7 =41 41=41 LHS=RHS Hence Verified