if you take the quotient of the multiple you will figure out the exponent is very closely equal the Explicit Formula of a Sequence. Then, you have to use the Compounded Continuously Compression of the square root of 23 using the Half-Closed Interval with the General Form for the Equation of a Line with the help of the Multiplicative Inverse of a Matrix and the Oblique Asymptote you can find the Rationalizing the Denominator which you use to find the Symmetric with Respect to the Origin which helps solve the problem!
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turn all of the numbers into fractions.
(2/3)d+(3)b+(3/3)d
(2/3)+(3/3)=5/3
so
(5/3)d+(3)b
with nothing on the other side of the equal sign it can't be solved further
also since there are two variables you would need a second equation.
if you take the quotient of the multiple you will figure out the exponent is very closely equal the Explicit Formula of a Sequence. Then, you have to use the Compounded Continuously Compression of the square root of 23 using the Half-Closed Interval with the General Form for the Equation of a Line with the help of the Multiplicative Inverse of a Matrix and the Oblique Asymptote you can find the Rationalizing the Denominator which you use to find the Symmetric with Respect to the Origin which helps solve the problem!
It's 5/3d + 3b. Since there are 2 variables, you can't add those 2 together.