Isabella built a time travel machine, but she can't control the destination of her trip. Each time she uses the
machine she has a 0.25 probability of traveling to a time before she was born. During the first year of testing,
Isabella uses her machine 5 times.
Assuming that each trip is equally likely to travel before Isabella was born, what is the probability that at least
one trip will travel before Isabella was born?
Round your answer to the nearest hundredth.
P(at least one before she's born) =

Consider the system: y = 3x + 5 y = ax + b what values for a and b make the system inconsistent? what values for a and b make the system consistent and dependent? explain

Which mathematical statements are true? 1) if 3 is an odd number, then 3 times 3 is an even number. 2) if 6 is less than 7, then 4 is greater than 7. 3) six is divisible by 3, and 10 is a multiple of 2. 4) the average of the data is greater than the largest value in the data, or it’s less than the largest value in the data. 5) the slope of a linear graph is its rate of change, and the graph’s y-intercept is the initial value. 6) if an equilateral triangle has equal angles, then all its angles will measure 45°.

What is coefficient of the term of degree of degree 5 in the polynomial below