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Without an equality sign and no square variable the given terms can not be that of a quadratic equation.
2X - y - 8 = 0the standard form of the equation is y = mx + chere you have to write the given equation in the standard form as in the form of y = mx + c2X - y - 8 = 0 - y -8 = -2x-y = -2x +8y = 2x -8so the standard form of the given equation is y = 2x - 8
Without an equality sign the given terms can't be considered to be an equation.
Identify a linear equation in standard formUse the properties of equality to write a linear equation in standard formDetermine solutions of a linear equation given in standard formGraph a linear equation given in standard form
You do not solve a standard normal distribution. It is not a question nor an equation or inequality to be solved. You can answer questions using the standard normal distribution but what you do depends on the question and on what information is given.
It would have been helpful if you had actually given "this" equation. But since you have not bothered to share that crucial bit of information, I cannot provide a more useful answer.
The standard form is: 5x - y + 4 = 0
The standard form of the equation of a line is given by (Ax + By = C), where (A), (B), and (C) are integers, and (A) should be non-negative. In this form, (A) and (B) represent the coefficients of (x) and (y), respectively. To convert from slope-intercept form (y = mx + b) to standard form, you can rearrange the equation to fit the (Ax + By = C) structure.
To convert the equation ( y = 58x - 9 ) into standard form ( Ax + By = C ), we can rearrange it. First, subtract ( 58x ) from both sides to get ( -58x + y = -9 ). To have integer coefficients, we can multiply the entire equation by -1, resulting in ( 58x - y = 9 ). Thus, the standard form of the equation is ( 58x - y = 9 ).
right
Yes. This is also seen in conic sections.
The standard equation for a circle centered at the origin (0, 0) with radius ( r ) is given by ( x^2 + y^2 = r^2 ). In this equation, ( x ) and ( y ) represent the coordinates of any point on the circle, and ( r ) is the radius. This equation describes all points that are a distance ( r ) from the center.