Which statement is not a step used when constructing an inscribed square?

1 answer:

3 0

The statement that is not a step used when constructing an inscribed square is swing an arc the length of the radius from the point on the circle. Option B

<h3>Steps in inscribing a square</h3>

The steps involved in inscribing a square in a square are;

Use a compass to draw a circle and label the center
Draw a diameter of the circle using a straightedge
Then, construct the perpendicular bisector of the diameter
Label the points where the bisector intersects the circle
Connect the points to form the square.

From the above steps, it can be concluded that swinging an arc the length of the radius from the point on the circle is not a step in inscribing a square.

Hence, the statement that is not a step used when constructing an inscribed square is swing an arc the length of the radius from the point on the circle. Option B

Learn more about an inscribed square here:

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Can someone help me with 1c? I don’t understand how to find an equation for an asymptote.

FromTheMoon [43]

Answer:

y = 0

Step-by-step explanation:

1 c.

If we have an exponential function of the form $f(x)=a^x$ , where "a" is any positive integer, say, then that function will take the general shape of the function shown in the picture.

It will always approach the x-axis but never meet (touch). Any line that a function (graph) approaches but never touches, is known as an asymptote to the graph.

Since the function $f(x)=4^x$ follows the path of the general form shown above, this also approaches the x-axis, but never touches. So, the x-axis is the asymptote of the function.