Q2/ If a cubic equation is expressed as ax3 + bx2 – cx + d = 0 C++ and we let A= 18abce – 4b³d + b?c? – 4ac³ – 27a?d? we can determine the nature of the roots as follows A>0 : three distinct real...

Q2/ If a cubic equation is expressed as<br>ax3 + bx2 – cx + d = 0<br>C++<br>and we let<br>A= 18abce – 4b³d + b?c? – 4ac³ – 27a?d?<br>we can determine the nature of the roots as follows<br>A>0 : three distinct real roots<br>A= 0: has a multiple root and all roots are real<br>A< 0: has one real root and two non-real complex conjugate roots<br>Incorporate this into a C++ program to determine the nature of the roots of a cubic<br>expression from suitable input.<br>

Extracted text: Q2/ If a cubic equation is expressed as ax3 + bx2 – cx + d = 0 C++ and we let A= 18abce – 4b³d + b?c? – 4ac³ – 27a?d? we can determine the nature of the roots as follows A>0 : three distinct real roots A= 0: has a multiple root and all roots are real A< 0:="" has="" one="" real="" root="" and="" two="" non-real="" complex="" conjugate="" roots="" incorporate="" this="" into="" a="" c++="" program="" to="" determine="" the="" nature="" of="" the="" roots="" of="" a="" cubic="" expression="" from="" suitable="">

Jun 05, 2022

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Q2/ If a cubic equation is expressed as ax3 + bx2 – cx + d = 0 C++ and we let A= 18abce – 4b³d + b?c? – 4ac³ – 27a?d? we can determine the nature of the roots as follows A>0 : three distinct real...

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