SSRS 2014 Chart Lines are not showing up in Chart

  • I have the same issue except my data is already int32 for both of my fields. It is a simple divide of sum(field1)/sum(field2). both field1 and field2 are integers and for the life of me I cannot figure out why its not showing. The only way I can get it to show up is if I do not sum it but then of course the numbers are incorrect. Here is a sample:

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

    There should be both a yellow line and a black line. What is even more odd is that the data point shows up but the line does not.

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