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The vertex of the porababla is (-4-1) when the yvalue is 0 and the xvalue is 2. What is the coefficiant of the squared porabola 6 -6 -3 or 3?
It seems there is a misunderstanding in your question regarding the vertex and the coefficients. The vertex of a parabola in standard form is typically given as ((h, k)), where ((h, k)) is the vertex point. If the vertex is ((-4, -1)) and the y-value is 0 when x is 2, we can derive the coefficient of the squared term by using the vertex form of a parabola. However, without additional information, such as another point on the parabola or the specific equation, we can't definitively determine the coefficient from the options provided (6, -6, -3, or 3).
What is the slope of a nonverticle line?
To find the slope of a non-vertical line you need two points on the line. Subtract the second y-value from the first y-value, and subtract the second x-value from the first x-value, then divide the first number calculated by the second number calculated. As a formula, it looks like this: slope = (first yvalue - second yvalue) / (first xvalue - second xvalue) Alternatively, if you know calculus, the slope at some x-coordinate a of the function f(x) = d/dx[f(x)] evaluated at a = f'(a).
Can you give an example of collinear point?
As defined by Math Open Reference: collinear points are points that lie on the same line. Any series of points with a yvalue of 4, for example, will be collinear since they lie on the same line. Lines formed by collinear points can have any slope and be located anywhere on a co-ordinate plane. The Math Open Reference link shows a working visual example of collinear points.
What is a central idea of a character of a happy life by sir Henry wotton?
Character Of A Happy Life The poem ,"character of a happy life " by Sir Henry Wotton teaches us a moral lesson that we must lead a contented and carefree life . We must never think of wordly possessions . We must be free hopes and fears of life . We must envy none . We must give importance to the moral yvalue of life . We shoud entertain the company of good books or good friends.
