Pi<span> (π) is the ratio of the circumference of a circle to its diameter. It doesn't matter how big or small the circle is - the ratio stays the same. Properties like this that stay the same when you change other attributes are called constants.
</span>
Answer:
ratio is line from center to end of the circle
Step-by-step explanation:
Answer and Step-by-step explanation:
To find the unit rate, divide the 4 cups of water and the
cups sugar by 4 to get a unite rate for 1 cut of water.
<u>4 divided by 4 equals 1.</u>
<u />
<u />
<u> divided by 4 equals </u>
<u>.</u>
<u />
<u>Now, we multiply </u>
<u> by 6.</u>
<u></u>
<u> is how many cups of sugar that needs to be measured for 6 cups of water.</u>
<u><em>#teamtrees #PAW (Plant And Water)</em></u>
Answer:
Sends every input to only one output
Step-by-step explanation:
A function is a rule that assigns a set of inputs to a set of outputs in such a way that each input has a unique output
<h2><u>Direct answer</u> :</h2><h2>

</h2>
- Segment AB = Segment AD
- Segment BC = Segment DC
- Angle B and Angle D are equal.
- Segment AC bisects angle BAD
- Segment AC = Segment AC
- ∠ACD = ∠ACB
- △ABC≅△ADC under ASA congruence criterion.
- △ABC≅△ADC under SAS congruence criterion.
<h2>

</h2>
- It is given.
- It is given.
- It is given. They are also equal because the bisector AC bisects angle BAD and divides it into two equal angles which are angle B and angle D.
- It is given.
- Common side.
- Common angle.
- Two angles and one included side is equal so these two triangles are congruent under the ASA congruence criterion.
- Two sides and one included side is equal so these two triangles are congruent under the SAS congruence criterion as well.
<h3>Steps to derive these statements and reasons :</h3>
Given :
- segment AB = segment AD
- segment BC = segment DC
- ∠B =∠D
- segment AC bisects ∠BAD
This means that △ABC≅△ADC under the SAS congruence criterion because according to this criterion if two sides and one included angle is equal two triangles are congruent and since these two triangles fulfill these rules they are said to be congruent under the SAS congruence criterion. But they are also congruent under the ASA congruence criterion which states that if two angles and one included side is equal two triangles are congruent. Since △ABC and △ADC fulfill these rules too they can said to be congruent under the ASA congruence criterion.