Question

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Which is the conclusion of this statement?

If a and b are odd, then a • b is odd.


A.
If a • b is odd, then a and b is odd.

B.
If a and b are odd, then a • b is odd.

C.
a • b is odd.

D.
a and b are odd.

Answer 1

@eliassaab , @acxbox22 , @inkyvoyd

Answer 2

If p • q is odd, then p and q are odd

Answer 3

Can you help me with more please @PrincessLilian

Answer 4

Which is the hypothesis of this statement?

If a and b are negative, then a + b is negative.


A.
If a and b are negative, then a + b is negative.

B.
If a + b is negative, then a and b is negative.

C.
a and b are negative.

D.
a + b is negative.

Answer 5

I think D.

Answer 6

I'm not that good at conclusions and hypothesis. I only got 80% on my quiz.

Answer 7

I can pass with 80%

Answer 8

Hold on.

Answer 9

I can't find my quiz paper. I could find a site that can help you? You're really going to have to learn this for next years algebra. Or you're going to be far,far,far behind. Trust me.

Answer 10

i know im about to go into high school

Answer 11

What's the nae of the lesson you're learning?

Answer 12

Hypothesis and Conclusion

Answer 13

I could go through it with you if you want.

Answer 14

sure

Answer 15

if [hypothesis] then [conclusion]

Answer 16

The IF is the hypothesis, and THEN is the conclusion

Answer 17

IF a and b are negative, THEN a + b is negative.

Answer 18

Rewrite the following statement as a conditional statement:

All cats are black.

A.
If an animal is a cat, then it is black.

B.
If an animal is not a cat, then it is black.

C.
If an animal is not black, then it is a cat.

D.
If an animal is black, then it is a cat.

Answer 19

I think A.

Answer 20

If all cats are black, then if an animal is a cat, it is black.

Answer 21

Which is the conclusion of this statement?

If a and b are both negative then a • b = |a| • |b|.

A.
If a and b are both negative, a • b = |a| • |b|.

B.
a • b = |a| • |b| if a and b are both negative.

C.
a and b are both negative.

D.
a • b = |a| • |b|.

Answer 22

I think D. again

Answer 23

"If both a and b are negative..." You have to look out for the word IF, a • b = |a| • |b|

Answer 24

Honestly this is getting confusing, I think we should find someone who really knows what they're talking about. I'm not a algebra wiz.

Answer 25

ok thanks alot youre very helpful.

Answer 26

Thanks @sammy34daisy :)