Question

write the Converse of each of the following statement first if1)If the sum of measure of angles is 180 degree then the figure is a triangle. 2) if the sum of measures of two angles in 90 degree then they are complement in of each other. 3) If the corresponding angles formed by a transversal of two lines are congruent then two lines are parallel. 4) if the sum of the digits of number is divisible by 3 then the number is divisible by 3​

Answer 1

Given :  Few statements

To find : Converse of each statement

Solution:

Statement : If the sum of measure of angles is 180 degree then the figure is a triangle

Converse : if a figure is a triangle then sum of measure of angles is 180 degree

Statement : if the sum of measures of two angles is 90 degree then they are complement in of each other

Converse : if two angles are complement to each other then sum of measure of them is 90 degree

Statement  : If the corresponding angles formed by a transversal of two lines are congruent then two lines are parallel.

Converse : If two lines are parallel then corresponding angles formed by transversal  are equal  

Statement : if the sum of the digits of number is divisible by 3 then the number is divisible by 3​

Converse : IF a number is divisible by 3 then sum of digits of numbers is divisible by 3

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Answer 2

Step-by-step explanation:

Write the converse of following statement. a) If the figure is a triangle then the sum of measures of angles in a figure is 180. b) If the unit place of digit is even then the number is divisible by 2. c) If the two lines are parallel then the corresponding angles formed by a transversal of two lines are congruent.