Math, asked by kingjohnpaul31, 2 months ago

Name:
Section:
1.
Write the letter of the correct answer on the space provided before each number:
portion called in the conditional statement.
1. It is a statement which is accepted or known at the beginning
2. If garbage are disposed properly, then dengue diseases will be prevented. What is the
3. If the polygon is a rectangle then the opposite sides are parallel. Which is the conclus
4. The if - then form of the statement "Parallel lines never intersect" is
C. the opposite sides
B. sides of a rectangle
A. If two lines intersect, then they are parallel
B. If two lines are not parallel , then they intersect.
C. If two lines are parallel , then they never intersect.
5. Which of the following statement is TRUE?
A. If 21 has a measure of 900, then 21 is obtuse.
B. If _1 has a measure of 1400, then _1 is acute,
C. If 21 has a measure of 400, then 21 is acute.
6. What is the inverse of the statement? “If x2 = 16 , then x =4".
A, If x2 16, then x2 4
B. if x # 4, then x2 + 16 C. if x = 4, then
7. What is the converse of the statement “If you are in love , then you are inspired”.
A. If you are not in love, then you are not inspired.
B. If you are inspired, then you are in love.
C. If you are not inspired , then you are not in love.
8 What is the inverse of the statement "If a number is divisible by 2 and 3 , then i
nd​

Answers

Answered by muskan474941
3

A quadrilateral is a trapezoid or a trapezium if 2 of its sides parallel to each other. A quadrilateral is a parallelogram if 2 pairs of sides parallel to each other. Squares and Rectangles are special types of parallelograms.

Answered by OoINTROVERToO
2
  • QUESTION

The if - then form of the statement "Parallel lines never intersect" is

  • A. If two lines intersect, then they are parallel
  • B. If two lines are not parallel , then they intersect.
  • C. If two lines are parallel , then they never intersect.

  • ANSWER

→OPTION C

  • If two lines are parallel , then they never intersect.

  • QUESTION

7. What is the converse of the statement “If you are in love , then you are inspired”.

  • A. If you are not in love, then you are not inspired.
  • B. If you are inspired, then you are in love.
  • C. If you are not inspired , then you are not in love.

  • ANSWER

→ OPTION B

  • If you are inspired, then you are in love.

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I didn't understand rest of the question.

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