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1/3(4x^2-1)+2/5(2x^2+5)-5(14/15)=0
Domain of the equation: 3(4x^2-1)!=0
x∈R
Domain of the equation: 5(2x^2+5)!=0We add all the numbers together, and all the variables
x∈R
1/3(4x^2-1)+2/5(2x^2+5)-5(+14/15)=0
We multiply parentheses
1/3(4x^2-1)+2/5(2x^2+5)-14/15*5=0
We calculate fractions
(375x2/(3(4x^2-1)*5(2x^2+5)*15*5)+(450x4/(3(4x^2-1)*5(2x^2+5)*15*5)+(-210x^24/(3(4x^2-1)*5(2x^2+5)*15*5)=0
We calculate terms in parentheses: +(375x2/(3(4x^2-1)*5(2x^2+5)*15*5)+(450x4/(3(4x^2-1)*5(2x^2+5)*15*5)+(-210x^24/(3(4x^2-1)*5(2x^2+5)*15*5), so:
375x2/(3(4x^2-1)*5(2x^2+5)*15*5)+(450x4/(3(4x^2-1)*5(2x^2+5)*15*5)+(-210x^24/(3(4x^2-1)*5(2x^2+5)*15*5
We do not support expression: x^24
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