y = 2x +7
y= 1/2x+2 OR y=1/4x+9
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.
y = f(x) = 75x has a slope of 75 (steep) and an x,y intercept of (0,0). Graph it as a very steep, straight line passing through the origin from lower left to upper right.
It would be less steep.
both have steep slopes both have exponents in their equation both can model population
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.
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.
It would be less steep -APEX Learning®️ 2021
The equation with the least steep graph is typically a horizontal line, represented by ( y = c ), where ( c ) is a constant. This line has a slope of 0, meaning it does not rise or fall as it moves along the x-axis. Any line with a slope closer to zero than any other will also be considered less steep, but a horizontal line is the most extreme case of this.
What does a steep looks like
Steep slope on a distance/time graph indicates high speed.
No. The distance of a line on a graph will not affect how steep it is. Distance does not affect slope.
this is a linear equation. make the y-intercept at 299. and the slope of 338rise and 1run. this is an extremely steep slope.
A steep downward slope on a distance-time graph indicates a fast decrease in distance traveled over time. This could suggest that the object is moving rapidly in the opposite direction or decelerating quickly.
It looks for all the world exactly as if it were a steep line.
Slope form gives you a clear image of the graph automatically as soon as you see the equation. In any given equation y=mx+b, m is the slope, which helps you visualize how steep the graph is and in which direction it goes (increases or decreases). b is the y-intercept, which is just a fancy term for where the graph intersects the y-axis. Using slope form helps you graph the graph way easier than using another form, such as standard form (Ax+By=C. What a mess!).
y= 1/2x+2 OR y=1/4x+9