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Form 1 to 100 is printed clearly.
The skills of printing clear pictures from 1 to 100 are as follows:

1, choose the appropriate font and font size: In order to ensure the correct shape of π, choose a special mathematical font, such as Times New Roman or Arial. Font size will also affect the printing effect, too small may not be clear, too large will take up too much space. It is recommended to choose a font with a moderate size, such as 12 or 14.

2. Use a high-quality printer: The quality of the printer directly affects the clarity of the image. You should choose a high-resolution printer to ensure that the printed π line is smooth and there is no jagged edge. Adjust color and contrast: Proper color contrast can make π shape more prominent and easy to identify. You can adjust the saturation and contrast of the color to make π stand out on the paper.

3. Choose the right paper: The quality and thickness of the paper will also affect the printing effect. It is suggested to choose high-quality paper, such as inkjet printing paper or photo paper, to ensure the clarity and durability of the image.

4. Preview the print effect: Before printing, preview the print effect to ensure that the shape and color of π meet the requirements. If necessary, you can adjust the printing settings, such as scaling or rotating the image, to get the best results.

π (π) has the following characteristics:

1, irrational number: π is an irrational number, which means that its fractional part is infinitely acyclic. Although we have calculated many decimal places of π, we cannot accurately represent all decimal places because it is infinite and does not repeat.

2. Geometric significance: π is of great significance in geometry, indicating the ratio of the circumference to the diameter of a circle. This means that no matter how big the diameter of a circle is, the ratio of its circumference to its diameter is always equal to π. In addition, π is also related to geometric shapes such as sphere and ellipse.

3. Appears in many formulas: π appears in many mathematical formulas, especially some formulas related to circles, spheres and columns. For example, the formula for the area of a circle is A=πr? Where r is the radius of the circle. This shows that π plays a key role in calculating the area of a circle.

4. Infinite decimal places: Although we can only calculate the finite decimal places of π, the decimal part of π is infinitely long and does not repeat. This means that no matter how many decimal places we calculate, we can't get the exact value of π. In fact, calculating the decimal places of π is an extremely complicated and time-consuming task, which requires high-precision computing technology and a lot of computing resources.