Which statement proves that the diagonals of square PQRS
are perpendicular bisectors of each other?
R(5,9)
The length of SP, PQ, RQ, and SR are each 5.
he slope of SP and RQ is - and the slope of SR and
Q(8,5)
The length of SQ and RP are both 50.
midpoint of both diagonals is 4
5
the slope of
P(4,2)
Pis 7 and the slope of SQ is -
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I
Submas

option a, c,d are correct.

step-by-step explanation:

from the given figure, it is given that z is equidistant from the sides of the triangle rst, then from triangle tzb and triangle szb, we have

tz=sz(given)

bz=zb(common)

therefore, by rhs rule,δtzb ≅δszb

by cpctc, sz≅tz

also, from δctz and δasz,

tz=sz(given)

∠tcz=∠saz(90°)

by rhs rule, δctz ≅ δasz, therefore by cpctc, ∠ctz≅∠asz

also,from δasz and δzsb,

zs=sz(common)

∠zbs=∠saz=90°

by rhs rule, δasz ≅δzsb, therefore, by cpctc, ∠asz≅∠zsb

hence, option a, c,d are correct.

well what did you do it matters what you did : )

step-by-step explanation:

the arc length is found by finding the circumference of the full circle (2xpixradius) and then dividing by 4 to find just one quarter of the circle (90 degrees).