Answer:
The next step for the evaluation of the given expression is:
[tex](3)(5)+(\dfrac{1}{3})(5)+(3)(\dfrac{1}{4})+(\dfrac{1}{3})(\dfrac{1}{4})[/tex]
Step-by-step explanation:
We are given an arithmetic expression as follows:
[tex](3+\dfrac{1}{3})(5)+(3+\dfracx{1}{3})(\dfrac{1}{4})[/tex]
Now, in order to solve the given arithmetic expression we need to use the distributive property.
i.e.
[tex](a+b)c=a\cdot c+b\cdot c[/tex]
Now, the expression in the next step is written as follows:
[tex](3+\dfrac{1}{3})(5)+(3+\dfracx{1}{3})(\dfrac{1}{4})=(3)(5)+(\dfrac{1}{3})(5)+(3)(\dfrac{1}{4})+(\dfrac{1}{3})(\dfrac{1}{4})[/tex]
