Thank you guys in advance
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1
equation :ax2 + bx + c = 0. We can write:
α = (-b-√b2-4ac)/2a
and
β = (-b+√b2-4ac)/2a
similarly
x^2-28/6x+C=0
r1=-[28/6-✓(28/6)^2-4*1*C]
r1=[14/3-✓(14*14-9*4C)/3]
r1=[14-✓(196-36C)]/3
r2=-[28/6+✓(28/6)^2-4*1*C]
r2=[14+✓(196-36C)]/3
r1=6r2
therefore[14-✓(196-36C)]/3=6[14+✓(196-36C)]/3 [14-✓(196-36C)]
6[14+✓(196-36C)]
e-f=6(e+f)
7f=5e
7✓(196-36C)=5*14
196-36C=70/7
196-10=36C
186/36=C
5.167
α = (-b-√b2-4ac)/2a
and
β = (-b+√b2-4ac)/2a
similarly
x^2-28/6x+C=0
r1=-[28/6-✓(28/6)^2-4*1*C]
r1=[14/3-✓(14*14-9*4C)/3]
r1=[14-✓(196-36C)]/3
r2=-[28/6+✓(28/6)^2-4*1*C]
r2=[14+✓(196-36C)]/3
r1=6r2
therefore[14-✓(196-36C)]/3=6[14+✓(196-36C)]/3 [14-✓(196-36C)]
6[14+✓(196-36C)]
e-f=6(e+f)
7f=5e
7✓(196-36C)=5*14
196-36C=70/7
196-10=36C
186/36=C
5.167
Answered by
0
Answer:
:)
Step-by-step explanation:
r1=-[28/6-✓(28/6)^2-4*1*C]
r1=[14/3-✓(14*14-9*4C)/3]
r1=[14-✓(196-36C)]/3
r2=-[28/6+✓(28/6)^2-4*1*C]
r2=[14+✓(196-36C)]/3
r1=6r2
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