Can someone do this ? Step 1DASHBOARDDraw a ray on your paper using a straightedge, and place apoint (in addition to the initial point) on the ray. Label the initialCOURSESpoint R, and label the second point P. Now you have a ray, RP.CALENDARP.INBOXRe(?HELP© 2019 StrongMind. Created using GeoGebra.Step 2Use a straightedge to draw another ray with the same initialpoint. Place another point on that ray, and label the point S.Now you have a ray, RS, and an angle, ZSRP.R© 2019 StrongMind. Created using GeoGebra.Step 3Place the point of a compass at the vertex of the angle, point R,and draw an arc, with a radius of any length, that intersectsboth legs of ZSRP. Label the intersection points as A and B.Be careful to not change the compass setting.P.AReB© 2019 StrongMind. Created using GeoGebra.画 Step 4Without changing the compass setting, place the point of thecompass at point A and draw an arc through the interior ofZSRP.DASHBOARDCOURSESP.CALENDARAReINBOX(?) НELP© 2019 StrongMind. Created using GeoGebra.Step 5Without changing the compass setting, place the point of thecompass at point B and draw an arc through the interior ofZSRP. Mark the intersection of the arcs with a point and labelit T.R© 2019 StrongMind. Created using GeoGebra.Step 6Using a straightedge, draw a ray from the initial point, R,through point T. This ray, RT', is the angle bisector of ZSRP.AR© 2019 StrongMind. Created using GeoGebra.Step 7Check your work by using a protractor to find .ZSRT andM2TRP to verify they are the same measure.

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So here i am giving you two photos,
 
First one will be the result you get after following above…