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Q.

Find the complementary and supplementary angles of {"mathml":"<math class="image_resized" style="width:24px;height:11px"></p><br><pstyle="margin-top:0pt;margin-bottom:0pt;line-height:115%;font-size:12pt"><spanstyle="font-family:

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a

b

c

d

{"mathml":"<math class="image_resized" style="width:92px;height:11px"><span style="font-family: 

answer is A.

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Detailed Solution

Concept- Complementary angles add up to{"mathml":"<math class="image_resized" style="width:32px;height:11px"><span style="font-family:. Since we already know that the total of the complementary angles is {"mathml":"<math class="image_resized" style="width:32px;height:11px"><span style="font-family:, all we have to do to obtain the complement of angle 55 is subtract it from that number. The complementary angle's total is {"mathml":"<math class="image_resized" style="width:37px;height:11px"><span style="font-family:. Since we already know that the total of the supplementary angles is {"mathml":"<math class="image_resized" style="width:37px;height:11px"><span style="font-family:, all we need to do to calculate the supplement of the provided angle in this case is to subtract it from{"mathml":"<math class="image_resized" style="width:37px;height:11px"><span style="font-family:.
When two angles are {"mathml":"<math class="image_resized" style="width:28px;height:11px"><span style="font-family: apart, they are complimentary.
Let the {"mathml":"<math class="image_resized" style="width:22px;height:11px"><span style="font-family: be {"mathml":"<math class="image_resized" style="width:8px;height:8px"><span style="font-family: and {"mathml":"<math class="image_resized" style="width:22px;height:9px"><span style="font-family: be{"mathml":"<math class="image_resized" style="width:28px;height:11px"><img 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" 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" width="117" height="91" alt=Hence, the correct option is 1) {"mathml":"<math class="image_resized" style="width:92px;height:11px"><span style="font-family:.
 
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