Explain why the function f and f+C, where C is a constant, have the same derivative properties.

Identify the terms, the coefficients, and the constant(s) in the expression $-7 t+6 v+7-19 y$.

An exponential growth model is appropriate when consecutive function values appear to be changing by a constant

For $d f=8$ and the constant $A$, identify the value of A such that

e. $P\left(\chi^2<A\right)=0.975$

Determine the derivatives for the given function. Assume $k$ is a constant.

$$P(t)=e^{2 t}$$

Use the graph to determine

$(c)$ the intervals over which the function is increasing, decreasing, and constant.

To what do the $A_1, A_3$, and $A_{\mathrm{cm}}$ temperatures refer? Are these temperatures constant?

Use the precise definition of a limit to prove that $\lim_{(x,y)\to (a,b)}c=c$ where $c$ is a constant.

What mathematical constant does $\lim _ { x \rightarrow 0 } ( 1 + x ) ^ { 1 / x }$ appear to equal?

Identify the constant of variation. Then write the equation of variation.

w varies inversely with z; w = -8 when z = 3.

Circle the gerund or gerund phrase in each sentence.
Constant bickering was making the twins a nuisance.

Let $I_{m,n} = \int_{0}^{1}x^{m}(1-x)^{n}\ dx$ for constant $m,n.$ Show that $I_{m,n} = I_{n,m}.$

When an ideal gas expands at a constant temperature, $\Delta E=0$ for the change. Why?

Describe the behavior of the balloon in the preceding problem when you're (b) rounding a curve at constant speed.