The easiest type of exponential to graph where the base is greater than 1 and no transformations take place.

The easiest type of exponential to graph where the base is greater than 1 and no transformations take place.

Graphing exponentials with a base between 0 and 1 and no transformations take place.

Graphing $y=ab^{\pm x+d}+c$

Graphing $y=ab^x+c$

Graphing $y=ab^x+c$

No description given

No description given

Solve an exponential equation

Three graphs are given with areas underneath them shaded. The student is asked to calculate their areas, using integration.  Q1 has a polynomial. Q2 has exponentials and fractional functions. Q3 requires solving a trig equation and integration by parts.

Question on the exponential distribution involving a time intervals and arrivals application, finding expectation and variance. Also finding the probability that a time interval between arrivals is less than a given period. All parameters and times randomised. 

6 questions on standard statistical distributions.

Binomial, Poisson, Normal, Uniform, Exponential.

6 questions on standard statistical distributions.

Binomial, Poisson, Normal, Uniform, Exponential.

6 questions on standard statistical distributions.

Binomial, Poisson, Normal, Uniform, Exponential.

5 indefinite integrals containing exponential functions

rebelmaths

The easiest type of exponential to graph where the base is greater than 1 and no transformations take place.

Multiple choice question. Given a randomised polynomial select the possibe ways of writing the domain of the function.

This quiz contains questions on functions, limits, logs, exponential functions, simultaneous equations and quadratic equations.

6 questions on standard statistical distributions.

Binomial, Poisson, Normal, Uniform, Exponential.

5 questions on definite integrals - integrate polynomials, trig functions and exponentials; find the area under a graph; find volumes of revolution.

Questions on powers, the laws of indices, and exponential growth.

5 indefinite integrals containing exponential functions

rebelmaths

Question on the exponential distribution involving a time intervals and arrivals application, finding expectation and variance. Also finding the probability that a time interval between arrivals is less than a given period. All parameters and times randomised. 

Differentiate $\displaystyle e^{ax^{m} +bx^2+c}$

Differentiate $f(x)=x^{m}\sin(ax+b) e^{nx}$.

The answer is of the form:
$\displaystyle \frac{df}{dx}= x^{m-1}e^{nx}g(x)$ for a function $g(x)$.

Find $g(x)$.

Differentiate the function $(a + b x)^m  e ^ {n x}$ using the product rule.

The derivative of $\displaystyle \frac{a+be^{cx}}{b+ae^{cx}}$ is $\displaystyle \frac{pe^{cx}} {(b+ae^{cx})^2}$. Find $p$.

The derivative of $\displaystyle \frac{a+be^{cx}}{b+ae^{cx}}$ is $\displaystyle \frac{pe^{cx}} {(b+ae^{cx})^2}$. Find $p$.

No description given

Three graphs are given with areas underneath them shaded. The student is asked to calculate their areas, using integration.  Q1 has a polynomial. Q2 has exponentials and fractional functions. Q3 requires integration by parts.