What is expand b_{0}(a_{1}+1, 1/(a_{0)}) ?

The solution to expand b_{0}(a_{1}+1, 1/(a_{0)}) is b_{0}a_{1}+1*b_{0}, 1/(a_{0)}

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expand b_{0}(a_{1}+1, 1/(a_{0)})

expand

b_{0} (a_{1} + 1, \frac{1}{a _{0}})

b_{0} a_{1} + 1 \cdot b_{0}, \frac{1}{a _{0}}

Solution steps

b_{0} (a_{1} + 1, \frac{1}{a _{0}})

Apply the distributive law:

a (b + c) = ab + a c

a = b_{0}, b = a_{1}, c = 1, \frac{1}{a _{0}}

= b_{0} a_{1} + b_{0} \cdot 1, \frac{1}{a _{0}}

= b_{0} a_{1} + 1 \cdot b_{0}, \frac{1}{a _{0}}

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What is expand b_{0}(a_{1}+1, 1/(a_{0)}) ?
The solution to expand b_{0}(a_{1}+1, 1/(a_{0)}) is b_{0}a_{1}+1*b_{0}, 1/(a_{0)}