Ask your own question, for FREE!
Mathematics 15 Online
ihavewrizz:

pls help

ihavewrizz:

ihavewrizz:

@oliver69

ur1dad7:

By placing the pivot point at the center of the circle, Avery can ensure that the inscribed square is symmetrical and properly aligned within the circle.

ihavewrizz:

@ur1dad7 wrote:
By placing the pivot point at the center of the circle, Avery can ensure that the inscribed square is symmetrical and properly aligned within the circle.
but its asking what she set the compass to and does the width need to be the same

doggofroyo:

heh No.

ihavewrizz:

@doggofroyo wrote:
heh No.
lmao

ur1dad7:

When constructing an inscribed square in a circle, the pivot point of the compass needs to be placed at the center of the circle. This is because the circle's center is equidistant from all points on its circumference. By placing the pivot point at the center, Avery can create two sets of arcs that will intersect with the circle's circumference at four points, creating the vertices of the inscribed square. To begin the construction process, Avery would first draw the circle using the compass. Then, he would place the pivot point at the center of the circle and adjust the compass radius to reach the circle's circumference. Avery would then draw two arcs, intersecting the circle's circumference at two points. These points would become two adjacent vertices of the inscribed square. Next, Avery would rotate the compass so that the pivot point remains at the center of the circle, but the radius is adjusted to intersect with one of the previous points on the circumference. Avery would then draw another arc, intersecting the circle's circumference at a third point. This point would become the third vertex of the inscribed square. Finally, Avery would repeat the previous step to create the fourth vertex of the square, completing the construction process.

ihavewrizz:

@ur1dad7 wrote:
When constructing an inscribed square in a circle, the pivot point of the compass needs to be placed at the center of the circle. This is because the circle's center is equidistant from all points on its circumference. By placing the pivot point at the center, Avery can create two sets of arcs that will intersect with the circle's circumference at four points, creating the vertices of the inscribed square. To begin the construction process, Avery would first draw the circle using the compass. Then, he would place the pivot point at the center of the circle and adjust the compass radius to reach the circle's circumference. Avery would then draw two arcs, intersecting the circle's circumference at two points. These points would become two adjacent vertices of the inscribed square. Next, Avery would rotate the compass so that the pivot point remains at the center of the circle, but the radius is adjusted to intersect with one of the previous points on the circumference. Avery would then draw another arc, intersecting the circle's circumference at a third point. This point would become the third vertex of the inscribed square. Finally, Avery would repeat the previous step to create the fourth vertex of the square, completing the construction process.
thanks but my teacher finna know that wasnt me

ur1dad7:

sry

ur1dad7:

shorten it up summerize it

ihavewrizz:

@ur1dad7 wrote:
shorten it up summerize it
ill try

Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!
Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!