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When the value of the slope gets smaller the graph of a line gets?
less steep (apex)
A steep slope on a phase change graph indicates?
A steep slope on a phase change graph indicates a rapid change in temperature with respect to the amount of heat added or removed from a substance. During a phase change, such as melting or boiling, the temperature remains constant while the substance transitions between states of matter. The steep slope represents the energy required to overcome the intermolecular forces holding the particles together in a particular state.
Considering the graph of a line with a negative slope what is true?
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 )
What equation has a steeper line?
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.
What is the difference between steep and gradual slope?
steep slope is when the crust forms a t a high and narrow elevation, and a gradual slope is when the crust forms slowly.
Does a line on a graph become less steep when the distance increases?
No. The distance of a line on a graph will not affect how steep it is. Distance does not affect slope.
The slope of the distance-time graph gives the?
The slope of a distance-time graph gives the speed or velocity of the object. If the slope is steep, it indicates a higher speed, while a less steep slope indicates a slower speed. The slope is calculated by dividing the change in distance by the change in time.
What does a steep downward slope mean on a distance time graph?
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.
A car distance time graph is a straight line with a steep slope. How would you describe the car's speed?
If the slope is 'uphill' then the car is going faster
How would you describe the slope of a graph showing fast speed?
If it is distance from a point versus time, with distance on the vertical axis and time on the horizontal axis, it would show a steep vertical climb on the graph. The steeper vertical change, the faster, but never completely vertical. Large "rise" (distance) over short "run" (time). With 0 acceleration, the graph is a straight line.
Does A steep slope on a displacement vs time graph indicates a large velocity?
Yes, a steep slope on a displacement vs time graph indicates a large velocity. The slope represents the rate of change of displacement, which is velocity. A steeper slope indicates a higher velocity because the object is covering more distance in a shorter amount of time.
What does a steep slope on a displacement vs time graph indicate?
The slope of the function on a displacement vs. time graph is (change in displacement) divided by (change in time) which is just the definition of speed. A relatively steep slope indicates a relatively high speed.
What in a position time graph a steep slope indicates?
I Dont know sombody help me on this an I'm on a quiz (:
What does a less steep slope on a displacement vs time graph indicate?
A less steep slope indicates a slower velocity than that of a steeper slope.
What is an example of an equation that makes the graph of y equals x less steep?
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.
When the value of the slope gets smaller the graph of a line gets?
less steep (apex)
What is the shape of displasement time graph for uniformly accelerated motion?
The displacement-time graph for uniformly accelerated motion is a curve that is concave upwards. It starts with a less steep slope and gradually becomes steeper as time progresses due to the acceleration being constant.
