Answer:
5. a,c,b
6. a,b,c
7. v,z,y,w,x
Step-by-step explanation:
5. Given are the measure of sides as 28,17 and 15. The corresponding angles are 'a', 'c' and 'b'.
Using the conjecture: The angle opposite to the greatest side is largest.
Thus for the sides 28,17 and 15. The corresponding angles 'a', 'c' and 'b' are in order from greatest to least.
6. Given are the angles 30, 72 and 75( angles of an isosceles triangle).
Using the conjecture: The angle opposite to the greatest side is largest.
We observe
'a' is corresponding to angle 75°
'b' is corresponding to angle 72° and
'c' is corresponding to angle 36°
Thus a,b,c are the order from greatest to least.
7. Given
'v' is corresponding to angle 122° [180-(30+28)]
'w' is corresponding to angle 42°
'x' is corresponding to angle 34°
'y' is included in three dimensional angle
'z' is included in three dimensional angle
Such that
Thus the order from greatest to least is v,z,y,w,x
8 + (-2)
-4 + (-2)
-2 + 8
Answer:
A linear equation can be written in several forms. "Standard Form" is #ax+by=c# where #a#, #b# and #c# are constants (numbers).
We want to make two equations that
(i) have this form,
(ii) do not have all the same solutions (the equations are not equivalent), and
(iii) #(4, -3)# is a solution to both.
#ax+by=c#. We want #a#, #b# and #c# so that
#a(4)+b(-3)=c# (This will make (i) and (iii) true.)
Step-by-step explanation: