The answer depends on what variables are being plotted.
If the constant acceleration is positive, the graph would be an exponential (x2) graph. If there is constant acceleration, then velocity is always increasing, making the position change at an ever increasing rate.
On a speed vs. time graph, acceleration is represented by a non-zero slope. If the slope of the graph is increasing, it indicates positive acceleration (speeding up). If the slope is decreasing, it indicates negative acceleration (slowing down).
A region with nonuniform positive acceleration on a velocity-time graph would appear as a curved or non-linear section where the velocity is increasing at a variable rate.
A position-time graph showing positive acceleration indicates that the object is moving in the positive direction and its speed is increasing over time.
The slope of a speed vs. time graph represents acceleration. A positive slope indicates an increasing speed (acceleration), a horizontal line represents constant velocity (zero acceleration), and a negative slope indicates decreasing speed (deceleration).
if there is a slope, the velocity is either increasing or decreasing. This is acceleration.
-- constant acceleration -- speed increasing at a steady rate -- distance increasing as the square of the time since everything started
If the constant acceleration is positive, the graph would be an exponential (x2) graph. If there is constant acceleration, then velocity is always increasing, making the position change at an ever increasing rate.
Concave up. "Acceleration is increasing with time" tells us that the derivative of acceleration is positive. Since acceleration is the derivative of velocity, this means that the second derivative of velocity is positive. By definition, having a non-negative second derivative means that velocity is concave up.
An above the line acceleration time graph indicates that the object is experiencing positive acceleration, meaning its speed is increasing over time. The area above the time axis represents the magnitude of acceleration, while the duration of time corresponds to how long this acceleration is sustained. If the graph has a constant value, the acceleration is uniform; if it varies, the acceleration is changing. This type of graph is useful for analyzing motion and understanding how forces are acting on an object.
On a speed vs. time graph, acceleration is represented by a non-zero slope. If the slope of the graph is increasing, it indicates positive acceleration (speeding up). If the slope is decreasing, it indicates negative acceleration (slowing down).
A changing slope on a velocity-time graph indicates that the object's acceleration is changing. If the slope is increasing, the acceleration is positive, and if the slope is decreasing, the acceleration is negative. A flat slope indicates constant velocity.
an increasing distance is traveled during each unit of time
A region with nonuniform positive acceleration on a velocity-time graph would appear as a curved or non-linear section where the velocity is increasing at a variable rate.
A position-time graph showing positive acceleration indicates that the object is moving in the positive direction and its speed is increasing over time.
On a distance-time graph, acceleration is represented by a curve that shows the slope increasing over time. If the graph is a straight line, it indicates constant speed, while a curved line indicates changing speed. The steeper the curve, the greater the acceleration; if the curve flattens, it suggests a decrease in acceleration. In contrast, if the graph shows a downward curve, it may indicate deceleration.
The answer depends on what is plotted on the graph and what is happening with the acceleration then.