No, it is not. The y-intercept is the point where a function is evaluated as x=0. The point symmetrical to that is the one the same distance from the origin along the y-axis. For example, in the function y = 3x + 2, the y=intercept is (0,2) and the point symmetrical to that is (0,-2) Also, the x-intercept is when y=0 (solving for x) ■
They are SYMMETRICAL on the Y-axis
They open up and will be symmetrical across the y-axis.
No. Socks are not symmetrical.
is a arrow symmetrical
No, it is not. The y-intercept is the point where a function is evaluated as x=0. The point symmetrical to that is the one the same distance from the origin along the y-axis. For example, in the function y = 3x + 2, the y=intercept is (0,2) and the point symmetrical to that is (0,-2) Also, the x-intercept is when y=0 (solving for x) ■
They are SYMMETRICAL on the Y-axis
A heart is a symmetrical figure because it can be split and have two of the same halves. we were asked to do an assignment in which we were to find if a shaPE is symmetrical. you spell symmetrical like this: S-Y-M-M-E-T-R-I-C-A-L a square has four symmetrical lines. a moon is symmetric
They open up and will be symmetrical across the y-axis.
Symmetrical letters are those that may be divided into two identical "mirror images", or rotated to provide the same appearance. Assuming our letters are simple and unadorned (such as this typeface), the vertically symmetrical capitals are: A H I M O T U V W X Y. The horizontally symmetrical ones are: B C D E H I K O X The rotationally symmetrical ones are: H I N O S X H I O S X Z are point symmetrical (they can be "reflected" through a point in their center).
OK. That's the equation of a parabola, symmetrical with respect to the x-axis, opening downward, with its nose at y=1. What's the question ?
well yes because if you were to split it in half downwards perfectly through the line then you'd have two matching portions
No. Socks are not symmetrical.
is a arrow symmetrical
No but an isosceles trapezoid is symmetrical.
Yes, it is symmetrical
Pentagons can be symmetrical, but are not always so.