How do you make snowflakes with letters?

How do you make snowflakes with letters?

Steps:

1. Draw a circle on a piece of paper and cut it out.
2. Fold the circle into eighths.
3. Write your name in block or bubble letters.
4. Make sure the top and bottom of each letter touch the edges.
5. Cut the non-letter spaces away.
6. This is the tricky part.
7. Clear away any “ragged edges” as best as you can.

How do you make a snowflake pattern?

How to make paper snowflakes

1. From the square, fold the piece of paper over to create a triangle.
2. The triangle folded into three from left to right.
3. Cut the points off the bottom of your triangle to form a straight edge.
4. Cut small holes into the edge of your triangle to create the pattern.

How do you make a snowflake stencil?

1. begin with a square shape paper then fold in half to create a triangle, then fold again in half to create another triangle.
2. take small triangle then fold it into thirds, you’ll have small flaps on the top.
3. trim off the edges.
4. draw random shapes onto one side of the folded paper.
5. cut out the design with scissors.

How do you make a 4 point snowflake?

STEPS

1. 1Make a paper square. Start out with a square piece of paper, preferably thin or lightweight paper.
2. 2Fold in half. Fold the square in half to come up with a rectangle.
3. 3Fold the rectangle in half.
4. 4Rotate the square.
5. 5Fold the diamond in half.
6. 6Cut away shapes.
7. 7Unfold the paper.

What’s a good name for a snowflake?

What is another word for snowflake?

What are the different shapes of snowflakes?

The main constituent shapes for ice crystals, from which combinations may occur, are needle, column, plate, and rime. Snow appears white in color despite being made of clear ice. This is due to diffuse reflection of the whole spectrum of light by the small crystal facets of the snowflakes.

How do you cut out a snowflake?

Fold paper in half diagonally to make a triangle. Fold paper triangle in half so that the pointed corners meet. Fold paper triangle in thirds, overlapping the lefthand pointed corner over the triangle. Overlap the righthand pointed corner over the triangle.