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emilyphillips1681
12.08.2020 •
Mathematics
Mary states, "If the diagonals of a parallelogramare congruent, then the
parallelogram is a rectangle." Decide if her statement is wue or false.
A. True
B. False
Solved
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Ответ:
True
Step-by-step explanation:
A rectangle is a plane figure with congruent length of opposite sides. Considering a rectangle ABCD,
AD ≅ BC (opposite side property)
AB ≅ CD (opposite side property)
<ABC = <BCD = <CDA = <DAC =
(right angle property)
Thus,
<ABC + <BCD + <CDA + <DAC =![360^{0}](/tpl/images/0719/5429/6c2e6.png)
AC ⊥ BD (diagonals are perpendicular to each other)
AC ≅ BD (congruent property of diagonals)
Therefore, the parallelogram is a rectangle.
Ответ:
I'll do number 11 for you so that you can understand, and do the rest on your own.
Step-by-step explanation:
Number 11 asks to factor x^2+3x+2.
So you have to find a number that multiples to equal 2, but adds to equal 3.
You know that when you multiply 2 and 1 you get 2, and when you add 2 and 1, you get 3.
So, it would be factored into (x+2)(x+1)