A quardilateral with 1 of 30,2 of 60,3 of 90,4 of 120
do not understand
me neither
To understand the properties of the quadrilateral you are describing, we first need to analyze its angles. According to your information, angles 3 and 4 are 90 degrees each, meaning they are right angles. Additionally, angles 2 and 3 have a measure of 60 degrees each. This leaves angle 1 with a measure of 120 degrees.
Based on this information, we can conclude that the quadrilateral you are describing is not possible. The sum of angles in any quadrilateral is always 360 degrees. However, the angles you provided add up to 330 degrees (90 + 60 + 90 + 90 = 330). This indicates that there must be an error in the information you provided.
If you want to determine the properties of a different quadrilateral, you can follow these steps:
1. Identify the angles: Determine the angle measures of the quadrilateral using the information given or measuring with a protractor.
2. Sum of angles: Add up all the angle measures to find the total sum. In a quadrilateral, this sum should always be 360 degrees.
3. Compare side lengths: Measure the lengths of the sides of the quadrilateral using a ruler or geometric tools.
4. Identify the type: Use the angle measures and side lengths to identify the type of quadrilateral. Some common types include square, rectangle, parallelogram, rhombus, trapezoid, and kite.
By following these steps, you can determine the properties of any given quadrilateral.