Using this conversion graph , work out the value that completes the formula. cost=ldots times mass of oranges Cost against mass of oranges

To solve this task, we are required to find a conversion factor (the value that completes the formula) which converts the mass of oranges to its cost. Since we are not provided with a given conversion graph, we are expected to base on such a script. In many real-world examples, the cost of a quantity of items is calculated by multiplying the mass (or number) of those items by a unit cost. In the case of oranges (or anything), the relationship between cost and mass is often linear, which means that a plot of cost against mass would most likely be a straight line, if we assume that each orange has the same mass and each kilogram of oranges costs the same amount.Let's assume that we have such kind of conversion graph, and it's a straight line intercepts the y-axis at 0, and lets denote the slope of the line as K. The slope generally represents the change in Y (in this case, the cost) with respect to a unit change in X (Mass of oranges). Also, it's clear that when the mass of oranges is zero, it should cost nada, hence the equation of the line (cost = 'something' x mass) has no constant term.With this knowledge, we can determine that the cost of the oranges can be calculated by multiplying the mass of oranges by the slope of the line (K), i.e. the value of the 'something' that completes the formula is K, denoting the cost of one unit mass of oranges, inform of $/Kg if the mass is in Kg.The exact answer cannot be known without the specific details on the conversion graph's slope, amongst other vital components.【In conclusion】:The cost of the oranges can be determined using the formula: cost = K (slope of the line) x mass of oranges. Precise value 'K', corresponds to the cost of one unit mass of oranges, for instance, K dollars per Kg of oranges if the weight is in Kg.