It gets steeper.
For a positive number, as the slope(y=mx+b where m is the slope) gets greater in value, the line gets steeper when plotted on a graph. For a negative number, as the slope(y=mx+b where m is the slope) gets greater in value, the line gets less steep when plotted on a graph.
As m, in the equation y=mx+b, gets bigger the line begins to get steeper.
There is nothing in the definition of "asymptote" that forbids a graph to cross its asymptote. The only requirement for a line to be an asymptote is that if one of the coordinates gets larger and larger, the graph gets closer and closer to the asymptote. The "closer and closer" part is defined via limits.
It gets reflected in the x-axis.
I assume this question refers to the coefficient of the squared term in a quadratic and not a variable (as stated in the question). That is, it refers to the a in ax2 + bx + c where x is the variable.When a is a very large positive number, the graph is a very narrow or steep-sided cup shape. As a become smaller, the graph gets wider until, when a equals zero (and the equation is no longer a quadratic) the graph is a horizontal line. Then as a becomes negative, the graph becomes cap shaped. As the magnitude of a increases, the sides of the graph become steeper.
As the slope gets bigger the graph becomes closer to vertical - from bottom left to top right.
It gets longer Apex :)
the line goes down from left to right as the absolute value of the negative slope get bigger, the graph of the line gets steeper as the absolute value of the negative slope gets smaller, the graph of the line gets less steep ( apex )
As the slope get closer to zero, the graph becomes close to horizontal.
A. As the absolute value of the negative slope gets bigger, the graph of the line gets steeper B. The line goes up from left to right C. As the absolute value of the negative slope gets smaller, the graph of the line gets less steep D. The line goes down from left to right E. The line shifts down
less steep (apex)
It means that when 'x' gets bigger, 'y' gets smaller. On a graph, as you ride the graph from left to right, you slip lower.
For a positive number, as the slope(y=mx+b where m is the slope) gets greater in value, the line gets steeper when plotted on a graph. For a negative number, as the slope(y=mx+b where m is the slope) gets greater in value, the line gets less steep when plotted on a graph.
For a positive number, as the slope(y=mx+b where m is the slope) gets greater in value, the line gets steeper when plotted on a graph. For a negative number, as the slope(y=mx+b where m is the slope) gets greater in value, the line gets less steep when plotted on a graph.
When the slope of a line reaches zero it then will be parallel to the x or y axes depending if its a positive or a negative slope.
When the slope of a line reaches zero it then will be parallel to the x or y axes depending if its a positive or a negative slope.
When the slope of a line reaches zero it then will be parallel to the x or y axes depending if its a positive or a negative slope.