Final_ENCE_212_N.pdf - Foxit ReaderFILEНОМЕCOMMENTVIEWFORMPROTECTSHAREHELPO FindO SnapShotÔ Fit PageA LinkO RectangleE Note83.44%A From ScannerU File AttachmentabcR ClipboardD Fit Width Rotate Left*) BlankA Bookmarke Image AnnotationHand SelectSelectActualTypewriter HighlightFromPDFO Fit Visible Rotate RightU UnderlineFrom ClipboardE Audio & VideoText AnnotationSizeFileSignToolsViewCommentCreateProtectLinksInsertDocumentTranslationAaStartFinal ENCE 212 N.pdf3. What we want to do next is write (x + jy)as Relewhere R = (x2+ y² ) and tan-1(0) = (2)%3D4. Then we can write (x + jy)" as R"emo and go back to write the resultas R"eme as (R"co s(n®) + jR" sin(n®))5. In your procedure (function) you will use for-loop to compute the valueof R". If you remember, we wrote very efficient programs to computethe sin(x) and cos(x) functions. You may use those or include themath library header file and use the trig functions[sin( ),cos( ) and tan( )]and the square-root functions only!6. Note that the tan(x) is multi-valued. So you should check to see thatyou are in the right quadrant!7. The function should print the result on the screen in the formAns: ( x, jy) which should also be the value returned by the function tomain().11 ( 2/283.44%9:49 AM5/18/2021 Final_ENCE_212_N.pdf - Foxit ReaderFILEНОМЕCOMMENTVIEWFORMPROTECTSHAREHELPO FindO SnapShotÔ Fit PageA LinkO RectangleE Note83.44%A From ScannerU File AttachmentabcR ClipboardD Fit Width Rotate Left*) BlankA Bookmarke Image AnnotationHand SelectSelectActualTypewriter HighlightFromPDFO Fit Visible Rotate RightU UnderlineFrom ClipboardE Audio & VideoText AnnotationSizeFileSignToolsViewCommentCreateProtectLinksInsertDocumentTranslationAaStartFinal ENCE 212 N.pdf3. What we want to do next is write (x + jy)as Relewhere R = (x2+ y² ) and tan-1(0) = (2)%3D4. Then we can write (x + jy)" as R"emo and go back to write the resultas R"eme as (R"co s(n®) + jR" sin(n®))5. In your procedure (function) you will use for-loop to compute the valueof R". If you remember, we wrote very efficient programs to computethe sin(x) and cos(x) functions. You may use those or include themath library header file and use the trig functions[sin( ),cos( ) and tan( )]and the square-root functions only!6. Note that the tan(x) is multi-valued. So you should check to see thatyou are in the right quadrant!7. The function should print the result on the screen in the formAns: ( x, jy) which should also be the value returned by the function tomain().11 ( 2/283.44%9:49 AM5/18/2021

Question

Final_ENCE_212_N.pdf - Foxit ReaderFILEНОМЕCOMMENTVIEWFORMPROTECTSHAREHELPO FindO SnapShotÔ Fit PageA LinkO RectangleE Note83.44%A From ScannerU File AttachmentabcR ClipboardD Fit Width Rotate Left*) BlankA Bookmarke Image AnnotationHand SelectSelectActualTypewriter HighlightFromPDFO Fit Visible Rotate RightU UnderlineFrom ClipboardE Audio & VideoText AnnotationSizeFileSignToolsViewCommentCreateProtectLinksInsertDocumentTranslationAaStartFinal ENCE 212 N.pdf3. What we want to do next is write (x + jy)as Relewhere R = (x2+ y² ) and tan-1(0) = (2)%3D4. Then we can write (x + jy)&#34; as R&#34;emo and go back to write the resultas R&#34;eme as (R&#34;co s(n®) + jR&#34; sin(n®))5. In your procedure (function) you will use for-loop to compute the valueof R&#34;. If you remember, we wrote very efficient programs to computethe sin(x) and cos(x) functions. You may use those or include themath library header file and use the trig functions[sin( ),cos( ) and tan( )]and the square-root functions only!6. Note that the tan(x) is multi-valued. So you should check to see thatyou are in the right quadrant!7. The function should print the result on the screen in the formAns: ( x, jy) which should also be the value returned by the function tomain().11 ( 2/283.44%9:49 AM5/18/2021 Final_ENCE_212_N.pdf - Foxit ReaderFILEНОМЕCOMMENTVIEWFORMPROTECTSHAREHELPO FindO SnapShotÔ Fit PageA LinkO RectangleE Note83.44%A From ScannerU File AttachmentabcR ClipboardD Fit Width Rotate Left*) BlankA Bookmarke Image AnnotationHand SelectSelectActualTypewriter HighlightFromPDFO Fit Visible Rotate RightU UnderlineFrom ClipboardE Audio & VideoText AnnotationSizeFileSignToolsViewCommentCreateProtectLinksInsertDocumentTranslationAaStartFinal ENCE 212 N.pdf3. What we want to do next is write (x + jy)as Relewhere R = (x2+ y² ) and tan-1(0) = (2)%3D4. Then we can write (x + jy)&#34; as R&#34;emo and go back to write the resultas R&#34;eme as (R&#34;co s(n®) + jR&#34; sin(n®))5. In your procedure (function) you will use for-loop to compute the valueof R&#34;. If you remember, we wrote very efficient programs to computethe sin(x) and cos(x) functions. You may use those or include themath library header file and use the trig functions[sin( ),cos( ) and tan( )]and the square-root functions only!6. Note that the tan(x) is multi-valued. So you should check to see thatyou are in the right quadrant!7. The function should print the result on the screen in the formAns: ( x, jy) which should also be the value returned by the function tomain().11 ( 2/283.44%9:49 AM5/18/2021

Accepted Answer

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1)typedef has been used.…