The average mass of plants exposed to 10 mg/L of ammonium nitrate was 40 g.
On the basis of the information provided, it could be but need not be.
That equation is, q(Joules) = mass * specific heat ( symbol is C ) * (delta, a triangle) change in temperature That is to say delta means, Temperature Final - Temperature Initial q is a constant and not subject to change as temperature is
The answer would be Density.
times it together
"atomic weight" is always on the x-axis of the mass spectrum graph.
When graphing an unchanging mass over a changing volume, you would plot the mass value as a constant horizontal line on the y-axis and the volume values on the x-axis. This would result in a flat line parallel to the x-axis representing the constant mass value across different volumes.
Density is defined as mass/volume, and since slope is rise/run, with the rise being the y-axis and the run the x-axis, mass should be the y-axis and volume the x-axis. For example, you would put grams on the y-axis and ml on the x-axis.
An independent variable - if there is one - goes on the x- axis. There may not be an idependent variable: for example in a graph of peoples' height v weight (mass).An independent variable - if there is one - goes on the x- axis. There may not be an idependent variable: for example in a graph of peoples' height v weight (mass).An independent variable - if there is one - goes on the x- axis. There may not be an idependent variable: for example in a graph of peoples' height v weight (mass).An independent variable - if there is one - goes on the x- axis. There may not be an idependent variable: for example in a graph of peoples' height v weight (mass).
To graph mass vs volume, plot mass on the y-axis and volume on the x-axis. Each data point will represent a specific object or substance, showing how mass changes with different volumes. The relationship between mass and volume can help determine density, which is a key property of the material being examined.
A scatter plot with mass on the x-axis and inertia on the y-axis is the best graph to represent the relationship between mass and inertia since it allows for visualizing any potential correlation or pattern between the two variables.
the one on the y axis so if the graph looked like this: m l a l s l s l l l l l l l______________________ volume ...mass would be the dependent variable because it's on the y-axis.
The independent variable - if there is one. A variable that is common to a number of pairs of variables that you wish to compare. For example, if you want to compare height and mass at various ages, the age would be on the x-axis.
When the vertical axis represents "number of things" and the horizontal represents "volume of the thing"---slope is change in vertical over change in horizontal, so units of the slope would be "number/volume", which is density.
No, typically in a scatter plot, the independent variable goes on the x-axis and the dependent variable goes on the y-axis. So in this case, mass would go on the x-axis and density on the y-axis.
It should look like an approximate horizontal line as it is assumed that the samples of aluminium were all at the same temperature when their weight was measured - density is a function of the material (and its temperature and pressure), not how much of it you have and so regardless of the mass, the density should be a constant, but due to experimental error in measurements and rounding of calculations, the line may not be exactly a straight horizontal line. If there is a point way off the line, there are three possibilities: 1) Measurement were inaccurate; 2) Calculation based on the measurement made was inaccurate 3) There is a difference in make up of the sample, eg it is hollow whereas the others are solid or it could contain impurities whereas the others are [near enough] pure.
A line graph could show how body mass changes with height by plotting body mass on the y-axis and height on the x-axis. Each data point represents a person's height and corresponding body mass. The line connecting the data points would help visualize the relationship between height and body mass, showing whether there is a positive, negative, or no correlation between the two variables.