Scatter Linear Regression

<!DOCTYPE html>
	<head>
Linear Regression - Earnings (FT) Bachelors vs. Masters
		<style>
		body {
		  margin: 0 auto;
		  display: table;
			font-family: "Helvetica Neue", sans-serif;
		}
		.regression {
		  stroke-width: 2px;
		  stroke: orangered;
		  stroke-dasharray: 10,5;
		}
		.equation {
			font-size: 12px;
			margin-top: 10px;
			text-align: center;
		}
		</style>

</head>
	<body>
		<div class="chart"></div>
		<div class="equation"></div>
		<div class="equation"></div>

var svg = d3.select(".chart").append("svg")
	      .attr("width", width + margin.left + margin.right)
	      .attr("height", height + margin.top + margin.bottom)
	    .append("g")
	      .attr("transform", "translate(" + margin.left + "," + margin.top + ")");

var x = d3.scaleLinear()
	      .range([0,width]);

var y = d3.scaleLinear()
	      .range([height,0]);

var xAxis = d3.axisBottom()
	      .scale(x);

var yAxis = d3.axisLeft()
	      .scale(y);

d3.csv("Table 5A.csv", types, function(error, data){

y.domain(d3.extent(data, function(d){ return d.y}));
	    x.domain(d3.extent(data, function(d){ return d.x}));

// see below for an explanation of the calcLinear function
	    var lg = calcLinear(data, "x", "y", d3.min(data, function(d){ return d.x}), d3.max(data, function(d){ return d.x}));

svg.append("g")
	        .attr("class", "x axis")
	        .attr("transform", "translate(0," + height + ")")
        	.call(xAxis);

svg.append("g")
	        .attr("class", "y axis")
	        .call(yAxis);

svg.selectAll(".point")
	        .data(data)
	      .enter().append("circle")
	        .attr("class", "point")
	        .attr("r", 5)
	        .attr("cy", function(d){ return y(d.y); })
	        .attr("cx", function(d){ return x(d.x); })
      svg.append("line")
	        .attr("class", "regression")
	        .attr("x1", x(lg.ptA.x))
	        .attr("y1", y(lg.ptA.y))
	        .attr("x2", x(lg.ptB.x))
	        .attr("y2", y(lg.ptB.y));
      ;

}); // csv fn end

function types(d){
	    d.x = +d.x;
	    d.y = +d.y;

return d;
	  }

// Calculate a linear regression from the data

// Takes 5 parameters:
    // (1) Your data
    // (2) The column of data plotted on your x-axis
    // (3) The column of data plotted on your y-axis
    // (4) The minimum value of your x-axis
    // (5) The minimum value of your y-axis

// Returns an object with two points, where each point is an object with an x and y coordinate

function calcLinear(data, x, y, minX, minY){
      /////////
      //SLOPE//
      /////////

// Let n = the number of data points
      var n = data.length;

// Get just the points
      var pts = [];
      data.forEach(function(d,i){
        var obj = {};
        obj.x = d[x];
        obj.y = d[y];
        obj.mult = obj.x*obj.y;
        pts.push(obj);
      });

// Let a equal n times the summation of all x-values multiplied by their corresponding y-values
      // Let b equal the sum of all x-values times the sum of all y-values
      // Let c equal n times the sum of all squared x-values
      // Let d equal the squared sum of all x-values
      var sum = 0;
      var xSum = 0;
      var ySum = 0;
      var sumSq = 0;
      pts.forEach(function(pt){
        sum = sum + pt.mult;
        xSum = xSum + pt.x;
        ySum = ySum + pt.y;
        sumSq = sumSq + (pt.x * pt.x);
      });
      var a = sum * n;
      var b = xSum * ySum;
      var c = sumSq * n;
      var d = xSum * xSum;

// Plug the values that you calculated for a, b, c, and d into the following equation to calculate the slope
      // slope = m = (a - b) / (c - d)
      var m = (a - b) / (c - d);

/////////////
      //INTERCEPT//
      /////////////

// Let e equal the sum of all y-values
      var e = ySum;

// Let f equal the slope times the sum of all x-values
      var f = m * xSum;

// Plug the values you have calculated for e and f into the following equation for the y-intercept
      // y-intercept = b = (e - f) / n
      var b = (e - f) / n;

// Print the equation below the chart
			document.getElementsByClassName("equation")[0].innerHTML = "y = " + m + "x + " + b;

// return an object of two points
      // each point is an object with an x and y coordinate
      return {
        ptA : {
          x: minX,
          y: m * minX + b
        },
        ptB : {
          y: minY,
          x: (minY - b) / m
        }
      }

}
		</script>

</body>
</html>

https://d3js.org/d3.v4.min.js