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Sagot :
We all know that complementary angles are angles that when added together, they will have a sum of 90 degrees. Here is the linear equation:
x=smaller angle
y or 5x = larger angle
y + x = 90 degrees
5x+x = 90 degrees
6x = 90 degrees
6x/6 = 90 degrees/6
x = 15 degrees
So:
The smaller angle = x = 15 degrees
The larger angle = y = 5x = 15 degrees(5) = 75 degrees
The 2 angles have degrees of 15 degrees and 75 degrees.
Check:
15 (5) = 75
75 =75, Correct
15 + 75 = 90
90 = 90, Correct
x=smaller angle
y or 5x = larger angle
y + x = 90 degrees
5x+x = 90 degrees
6x = 90 degrees
6x/6 = 90 degrees/6
x = 15 degrees
So:
The smaller angle = x = 15 degrees
The larger angle = y = 5x = 15 degrees(5) = 75 degrees
The 2 angles have degrees of 15 degrees and 75 degrees.
Check:
15 (5) = 75
75 =75, Correct
15 + 75 = 90
90 = 90, Correct
[tex]Complementary\ angles\ where\ x+y=90\° \\ \\ Let\ \underline{x}\ be\ the\ smaller\ angle. \\ Let\ \underline{5x}\ be\ the\ larger\ angle. \\ \\ Where\ x+5x=90\° \\ \\ Solution; \\ x+5x=90\° \\ \\ 6x=90\° \\ \\ \frac{6x}{6}=\frac{90\°}{6} \\ \\ \boxed{x=15\°} \\ \\ Solving\ for\ the\ larger\ angle\ where\ x\to15\° \\ \\ Solution; \\ 5x=larger\ angle \\ \\ 5(15\°)=larger\ angle \\ \\ \boxed{75\°\to\ larger\ angle}[/tex]
[tex]Checking; \\ x+5x=90\° \\ \\ 15\°+5(15\°)=90\° \\ \\ 15\°+75\°=90\° \\ \\\boxed{90\°=90\°}\ \underline{TRUE} \\ \\ Hope\ it\ Helps:) \\ Domini[/tex]
[tex]Checking; \\ x+5x=90\° \\ \\ 15\°+5(15\°)=90\° \\ \\ 15\°+75\°=90\° \\ \\\boxed{90\°=90\°}\ \underline{TRUE} \\ \\ Hope\ it\ Helps:) \\ Domini[/tex]
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