A vending machine dispenses gumballs in a regular repeating cycle of ten different colors. If a quarter buys 3 gumballs, what is the minimum amount of money that must be spent before three gumballs of the same color are dispense?
If Benjie throws a coin until a series of three consecutive heads or three consecutive tails appears, what is the probability that the game will end on the fourth throw?
Determine the value of x from the following equation:
$\dfrac{1}{x} + \dfrac{1}{x + 2} = 1$
What number x > xn?
Where n = positive integer greater than 1.
what is the best book for algebra
Perform the indicated operation and express the answer in the form of $a + bi$: $(5 + 4i) + 2(2 - 3i) - i(1 - 5i)$
there were 198 blue beads in Box A and 219 Pink beads in Box B. some green beads were added to Box A and some yellow beads were added to Box B. for every 3 blue beads in Box A, 13 green once were added to Box A as s result, Box A had 4 times as many beads as Box B. how many yellow beads were added to Box B?
A little past 3pm a man decided to take a 20- minute coffee break. When he returned, the minute hand was as much ahead of the hour hand as it was before behind it .what was the time when he decided to take a break?
In copying a second degree equation, a student mistakenly wrote the constant term as 6 instead of -6. His answers were -2 and -3. What are the answers to the original equation?
Hi Math Wizard, could you please help me to solve this problem with your easiest solution:
The sum of the ages of the father and his son is 99. If the age of the son is added to the inverted age of the father the sum is 72. if the inverted age of the son is subtracted from the age of the father, the difference is 22. what are their ages? Ans: 74 & 25
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