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    Function addIntLineCircle

    • Adds the intersection between a line and a circle without re-creating an intersection point already created syntaxes addIntLineCircle(d, c), addIntLineCircle(d, c, name), addIntLineCircle(d, c, name, name2), addIntLineCircle(d, c, name, name2, color) and addIntLineCircle(d, c, name, name2, color, pointStyle) are allowed too

      Parameters

      • options: {
            c: string;
            color?: string;
            d: string;
            fontSize?: number;
            hidden?: boolean;
            hiddenName?: boolean;
            name?: string;
            name2?: string;
            opacity?: number;
            pointStyle?: string;
            smartIntersect?: boolean;
        }
        • c: string

          Tag of the intersection circle (or circle arc)

        • Optionalcolor?: string

          Color, black by default

        • d: string

          Tag of the first intersection line (or ray or segment)

        • OptionalfontSize?: number

          Size of the font used for the created intersection points

        • Optionalhidden?: boolean

          true to get the intersection points masked

        • OptionalhiddenName?: boolean

          true to get the intersection points name hidden

        • Optionalname?: string

          Name of the first intersection point created

        • Optionalname2?: string

          Name of the second intersection point created (if not already present in the figure)

        • Optionalopacity?: number

          opacity (0 to 1), 1 by default

        • OptionalpointStyle?: string

          Point style (square|round|cross|mult|littleround|diamond|pixel|biground|bigmult)

        • OptionalsmartIntersect?: boolean

          Set to false to re-create points seen as already existing in circle intersection (with circle or line)

      Returns Promise<undefined> | CPointLieBipoint[]

      [point1, point2] where point1 and point2 are the intersection points if isPromiseMode is false or promise that will be resolved when the intersection points are displayed. If one of the intersection point exists, point1 is the new created point

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