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A rare and delicate plant will only produce flowers from 10% of the seeds planted. To see if it is worth planting 5 seeds to see any flowers, the situation is going to be simulated. Which of these options is the best simulation? For the others, explain why it is not a good simulation.
Jada and Elena learned that 8% of students have asthma. They want to know the probability that in a team of 4 students, at least one of them has asthma. To simulate this, they put 25 slips of paper in a bag. Two of the slips say “asthma.” Next, they take four papers out of the bag and record whether at least one of them says “asthma.” They repeat this process 15 times.
Jada says they could improve the accuracy of their simulation by using 100 slips of paper and marking 8 of them.
Elena says they could improve the accuracy of their simulation by conducting 30 trials instead of 15.
Do you agree with either of them? Explain your reasoning.
Describe another method of simulating the same scenario.
The three-dimensional figure is a trapezoidal prism. The trapezoid represents its base. Find the volume of this prism.
Match each expression in the first list with an equivalent expression from the second list.
\((8x+6y) + (2x+4y)\)
\((8x+6y) - (2x+4y)\)
\((8x+6y) - (2x-4y)\)
\(8x-6y - 2x+ 4y\)
\(8x-6y + 2x- 4y\)
\(8x-(\text-6y - 2x+4y)\)
\(10(x+y)\)
\(10(x-y)\)
\(6(x-\frac13y)\)
\(8x+6y+2x-4y\)
\(8x+6y-2x+4y\)
\(8x-2x+6y-4y\)