They have the same domain.

They have the same to range.

They have the same asymptote.

They have the same 𝑦-intercept.

They intersect at least once.

an account that earns $400 per year

an account that earns 4% interest, compounded monthly, each year

an account that earns 1% the first year, 2% the second year, 3% the third year and so on

an account that earns $100 the first year, $200 the second year, $300 the third year and so on

$$f\left(x\right)=3^x$$  

$$f\left(x\right)=3^{x+1\ }$$  

$$f\left(x\right)=3^x-1$$  

$$f\left(x\right)=3^x+1$$  

√45 and 3√15

√75 and 3√5

√54 and 9√6

√180 and 6√5

In both samples, the number of cells decreases by 200 every hour.

In both samples, the number of cells decreases by a factor of 0.96 every hour.

In sample A, the number of cells decrease by 200 every hour, and in sample B, the number of cells decreases by a factor of 0.96 every hour.

In sample A, the number of cells decrease by a factor of 0.96 every hour, and in sample B, the number of cells decreases by 200 every hour.

𝐼 = $10,500, 𝑟 = 30%

𝐼 = $10,500, 𝑟 = 70%

𝐼 = $15,000, 𝑟 = 30%

𝐼 = $15,000, 𝑟 = 70

No; there is not a constant difference.

No; there is a constant ratio.

Yes; there is a constant difference.

Yes; there is not a constant ratio.

$$\left(5^{\frac{1}{2}}\right)^2=5^{\frac{1}{2}}=5^1$$  , so when you square $$5^{\frac{1}{2}}$$  the result is 5.

$$5^{\frac{1}{2}}=\frac{1}{5^2}=\frac{1}{25}=\sqrt[]{5}$$  

The inverse of $$5^{\frac{1}{2}}$$   is $$5^2$$   , so $$5^{\frac{1}{2}}$$   is equal to the square root of 5.

If $$\frac{1}{2}\cdot5=\frac{5}{2}$$  then $$5^{\frac{1}{2}}$$  must equal to √5.

$$x^{\frac{10}{5}}$$  

$$x^{10-5}$$  

$$x^{\frac{10}{2}}$$  

$$x^{10-2^{ }}$$