er... i don't think you've given enough information
It seems that there is a missing diagram or additional information needed to determine the value of ( x ). Typically, in problems involving parallel lines, you would use properties like corresponding angles, alternate interior angles, or supplementary angles to find the value of ( x ). If you provide more details about the angles or relationships in the diagram, I can help you find the value of ( x ).
(apex) its 110
No if a line is parallel to the x-axis then it doesn't intercept, even though it has 0 for an x value
The answer will depend on what x, a and b are. Since the question provides absolutely no information on any of them, there can be no serious answer.
To determine the value of ( x ) that makes lines ( a ) and ( b ) parallel, you need to ensure that their slopes are equal. If you have the equations of the lines in slope-intercept form ( ( y = mx + b ) ), set the slopes ( m_a ) of line ( a ) equal to the slope ( m_b ) of line ( b ) and solve for ( x ). If the lines are in a different form, you may need to convert them to slope-intercept form or calculate the slopes based on their given equations. Once you find the value of ( x ) that satisfies this condition, the lines will be parallel.
7
In the standard line equation, y=mx+b, y and x are not constants. They are like the manipulated and responding variables of a science experiment. for two lines to be parallel m must be the same for both lines.
It is: x = k whereas k is a numerical value on the x axis and is a line parallel to the y axis through (k, 0)
parallel
This depends on whether your resistors are in serial or parallel. If they are in serial, the value of the resistors just adds up, so : Val(total) = val(single) x n(umber of resistors) If they are in parallel, each added resistor lowers the total value, while the power rating rises : Val(t) = 1/ ( val(s) x n)
In order to answer that question, we'd need to see the drawing.
An equation in which the variable(s) can take any value and it is still true. ex. cos(x) = cos(-x) sin(x) = -sin(-x) The above equations are true for any real value of x. Identities are sometimes written with a "triple equals sign", as in 3 parallel lines rather than 2.