Home
Class 12
PHYSICS
If slope of curve is first positive, the...

If slope of curve is first positive, then zero and after that became negative, so best represented to following graph which satisfied above condition is :

A

B

C

D

Text Solution

AI Generated Solution

The correct Answer is:
To solve the problem step by step, we need to analyze the behavior of the slope of the curve as described in the question. ### Step 1: Understanding the Slope The slope of a curve at any point is determined by the tangent drawn at that point. The angle (θ) that this tangent makes with the positive x-axis helps us understand the slope: - If \(0 < θ < 90°\), the slope is positive. - If \(θ = 0°\), the slope is zero. - If \(90° < θ < 180°\), the slope is negative.
Promotional Banner

Similar Questions

Explore conceptually related problems

Which of the following graphs represents a first order reaction ?

Which of the following graphs has a positive , decreasing slope ?

Which one among the following situation is best represented by the velocity - time plot shown above?

Which one of the following function best represent the graphs as shown below?

If y = kx^(2) where k is positive non-zero constant, then which of the following graphs is/are correct ?

STATEMENT - 1 : All accelerated object are represented on position-time graphs by curved lines. STATEMENT - 2 : An object with a positive velocity will be represented on a position-time graph by a line with a positive slope. STATEMENT - 3 : An object with a negative velocity will be represented on a position-time graph by a line with a negative slope.

The perpendicular from the origin to the tangent at any point on a curve is equal to the abscissa of the point of contact. Find the equation of the curve satisfying the above condition and which passes through (1, 1).