Describe an exponential function and the exponential decay equation.

An exponential function increases slowly at first and then very rapidly. In the case of decay it would decrease very rapidly and then slow down. It never incepts with the x-axis and only once with the y-axis. N(t)=N(0)exp(-lamdat)N(t)...Number of particles at time t N(0)...Initial Number of particles; Number of particles at time = 0-lambda...decay constant t...time

AR

Related Maths Scottish Highers answers

All answers β–Έ

How do you solve integrals which are the result of a chain rule e.g. the integral of sin(2x+1)


Differentiate 5x^2 - 7x +9


Show that (π‘₯ βˆ’ 1) is a factor of 𝑓(π‘₯)=2π‘₯^3 + π‘₯^2 βˆ’ 8π‘₯+ 5. Hence fully factorise 𝑓(π‘₯) fully.


a) Factorise: 2x^2-72, and hence b) find the y-intercept of the line with the equation: y=(2x^2-72)/(4x-24)