GuideFoot - Learn Together, Grow Smarter. Logo

Questions in Grade College

📝 Answered - Which best describes the relationship between evolution and natural selection? A. Natural selection leads to evolution. B. Evolution leads to natural selection. C. Natural selection is the same as evolution. D. Evolution and natural selection are not related.

📝 Answered - Tahmar knows the formula for simple interest is [tex]$I=P r t$[/tex], where [tex]$I$[/tex] represents the simple interest on an amount of money, [tex]$P$[/tex], for [tex]$t$[/tex] years at [tex]$r$[/tex] rate. She transforms the equation to isolate [tex]$P: P=\frac{l}{\pi}$[/tex]. Using this formula, what is the amount of money, [tex]$P$[/tex], that will generate [tex]$$20$[/tex] at a [tex]$5 \%$[/tex] interest rate over 5 years?

📝 Answered - Which characteristic of globalization deals with the effects it has on workers in different countries? A. Resource distribution B. Trade C. Labor markets D. Technology

📝 Answered - Evaluate the expression when [tex]x=6[/tex] [tex]7 x^2+\frac{72}{x}[/tex] Simplify your answer as much as possible.

📝 Answered - Which type of rock would be most likely to contain fossils? A. sedimentary B. metamorphic C. igneous D. obsidian

📝 Answered - Add: $\left(-4 x^3+2 y\right)+-9 x^3$

📝 Answered - The volume of this sphere is [tex]$\frac{500 \pi}{3}$[/tex] cubic inches. What is its radius? Recall the formula Sphere [tex]$V=\frac{4}{3} \pi r^3$[/tex].

📝 Answered - What problems within the Roman Catholic Church helped lead to the start of the Protestant Reformation? Please give two (2) examples from the reading in your response. Your response should be written in complete sentences.

📝 Answered - The cost to rent skis at a local sporting goods store is $15 plus $20 per day. Which equation models the relation between the total cost to rent, [tex]$c$[/tex], and the length of the rental in days, [tex]$d$[/tex]? A. [tex]$c=(15+20) d$[/tex] B. [tex]$c=15 d+20$[/tex] C. [tex]$c=20 d+15$[/tex] D. [tex]$c=(15+d) 20$[/tex]

📝 Answered - Find and classify the critical points of [tex]$z=\left(x^2-2 x\right)\left(y^2-7 y\right)$[/tex] Local maximums: $\square$ Local minimums: $\square$ Saddle points: $\square$