A slope greater than 1 makes a graph be really steep. On the other hand, a slope less than 1 but greater than 0 makes a graph less steep. Therefore any fraction slope would give you a less steep graph.
An example could be y=(1/3)x.
That word "equals" in there makes it an equation.
To make the graph of ( y = 6 \tan(7x) ) less steep, you can reduce the coefficient of the tangent function. For example, changing the equation to ( y = 3 \tan(7x) ) will make the graph less steep since the amplitude of the tangent function is halved. Alternatively, you could also decrease the coefficient of ( x ) inside the tangent, such as ( y = 6 \tan(3.5x) ), which would also reduce the steepness of the graph.
The solution to an equation with two variables is a pair of values that satisfy the equation when substituted for the variables. For example, in the equation (y = 2x + 3), any pair ((x, y)) that makes the equation true is considered a solution. Graphically, this corresponds to the points where the graph of the equation intersects the coordinate plane. Solutions can be infinite or unique, depending on the nature of the equation.
its not the equation that matters it is how you map it out on the graph, the vertical and horizontal axis are interchangeable. For example if x is the vertical axis and y is the horizontal axis the graph would look different than if y was the vertical axis and x was the horizontal axis. The narrow and wide of a graph depend on the horizontal axis ( how quickly the numbers increase and or how far apart the markers are spaced) ...If the intervals are counted by 5 the graph would be wider than if the intervals were counted by 500.
That makes no sense, there is no y in the equation so y cannot equal anything.
y=mx+b
That word "equals" in there makes it an equation.
a = Zero
11
its an equation that you can graph and when the points are connected, it makes a line. usually includes variables x and y.
The solution to an equation with two variables is a pair of values that satisfy the equation when substituted for the variables. For example, in the equation (y = 2x + 3), any pair ((x, y)) that makes the equation true is considered a solution. Graphically, this corresponds to the points where the graph of the equation intersects the coordinate plane. Solutions can be infinite or unique, depending on the nature of the equation.
35
its not the equation that matters it is how you map it out on the graph, the vertical and horizontal axis are interchangeable. For example if x is the vertical axis and y is the horizontal axis the graph would look different than if y was the vertical axis and x was the horizontal axis. The narrow and wide of a graph depend on the horizontal axis ( how quickly the numbers increase and or how far apart the markers are spaced) ...If the intervals are counted by 5 the graph would be wider than if the intervals were counted by 500.
That makes no sense, there is no y in the equation so y cannot equal anything.
2
6!
3