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Mathematics 7 Online
OpenStudy (anonymous):

If a and b are odd integers, then a + b is an even integer. Which is the contrapositive of the statement? (Points : 4) a + b is an even integer If a + b is not an even integer, then a and b are not odd integers. If a and b are not odd integers, then a + b is not an even integer. If a + b is an even integer, then a and b are odd integers

OpenStudy (anonymous):

Can i have help on this question?

OpenStudy (anonymous):

@christianbruce1996

OpenStudy (anonymous):

@Amber123456

OpenStudy (anonymous):

@timo619

OpenStudy (anonymous):

im sorry I cant answer this for u I have homework, good luck!

OpenStudy (anonymous):

@Killafornia

OpenStudy (anonymous):

@AmberAlexis do u know it

OpenStudy (anonymous):

No sorry

OpenStudy (anonymous):

it's okay

OpenStudy (anonymous):

@phi

OpenStudy (anonymous):

the answer is If a + b is not an even integer, then a and b are not odd integers.

OpenStudy (anonymous):

thanks

OpenStudy (anonymous):

Complete the syllogism. All rectangles are polygons. All squares are rectangles. Therefore, ________________ (Points : 4) all polygons are squares. all squares are parallelograms. all squares have four sides. all squares are polygons.

OpenStudy (anonymous):

@Capnkookcx

OpenStudy (anonymous):

@armmonipowtoon

OpenStudy (anonymous):

@phi

OpenStudy (anonymous):

i think it is C

OpenStudy (phi):

squares have 4 sides, but that is irrelevant. In logic you use only the data given. All rectangles are polygons. All squares are rectangles. notice squares are rectangles, so whatever is true for a rectangle is true for a square what are we told (in this problem) is true about rectangles ?

OpenStudy (anonymous):

so it would be all squares are polygons?

OpenStudy (phi):

yes. the idea is if you are a rectangle then you are a polygon squares are rectangles so they are polygons.

OpenStudy (anonymous):

thanks

OpenStudy (anonymous):

What kind of reasoning is used here? If a = b and c = d, then a • c = b • d. (Points : 4) conclusion hypothesis inductive deductive

OpenStudy (capnkookcx):

Conclusion

OpenStudy (anonymous):

thanks

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