In the diagram below, $B,$ $C,$ and $D$ are all on the same line, $\angle BAC=24^\circ$, and $AB=AC=CD$.

If $\angle ADC=x^\circ$, what is the value of $x$?

[asy]
pair a=(0,cos(pi/15)); pair b=(-sin(pi/15),0); pair c=-b; pair d=c+(1,0);
dot(a); dot(b); dot(c); dot(d);
draw(c--a--b--d--a);
draw((2*a+3*b)/5-0.05*(cos(pi/15),- sin(pi/15))--(2*a+3*b)/5+0.05*(cos( pi/15),-sin(pi/15)));
draw((2*a+3*c)/5-0.05*(cos(pi/15),s in(pi/15))--(2*a+3*c)/5+0.05*(cos(p i/15),sin(pi/15)));
draw((c+d)/2+(0,0.05)--(c+d)/2-(0,0 .05));
label(scale(0.75)*"$24^\circ$",a-(0 ,0.3),S);
label("$A$",a, N);
label("$B$",b, SSW);
label("$C$",c, S);
label("$D$",d, SSE);
label(scale(0.85)*"$x^\circ$",d+(-0 .17,0.06));
[/asy]

a: inscribed angles

step-by-step explanation:

i reviewed this question with a peer and teacher, seems to be correct, me later

the answer for this question is a= 13,622.84

step-by-step explanation:

hi there, i would be interested to you with your test, may you add the questions and answer options.

- : )

step-by-step explanation:

rectangles are made up of 4 right angles, which means that a side and a base meet perpendicular to one another.   their slopes then have to reflect perpendicular slopes.   perpendicular slopes are opposite reciprocals of one another.   for example, if the slope of one line is +2/3, then the perpendicular slope to that would be -3/2.   so we look for that combination in our choices.

all of them satisfy that condition (so what's the question, i guess? )