Answer:
3/8
Step-by-step explanation:
choices: 6,7,8,9 total: 4
odd numbers: 7,9 total :2
P(odd number) = number of odds/ total
=2/4 = 1/2
Then we spin again
choices: 6,7,8,9 total: 4
number greater than 6: 7,8,9 total :3
P(odd number) = number greater than 6/ total
=3/4
P(odd, > 6) = P(odd, >6) = 1/2 *3/4 = 3/8
Answer: width = 25 yards
Step-by-step explanation:
60% of the waiters will receive a pay raise if 168 waiters and 85 cooks receive pay raises.
To find the percentage of waiters who will receive a pay raise, we need to determine how many waiters are receiving pay raises and then calculate the percentage.
Currently, the restaurant has 280 waiters and 185 cooks. If 168 waiters and 85 cooks receive pay raises, the number of waiters getting a pay raise would be 168.
Now, let's calculate the percentage of waiters receiving a pay raise:
Percentage of waiters receiving a pay raise = (Number of waiters receiving a pay raise / Total number of waiters) × 100
Percentage of waiters receiving a pay raise = (168 / 280) × 100
Percentage of waiters receiving a pay raise = 0.6 × 100
Percentage of waiters receiving a pay raise = 60%
So, 60% of the waiters will receive a pay raise.
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The number of the distinct outfit is 30 each consisting of a sweater, a shirt, and a pair of slacks that can Kareem select.
A numerical expression is algebraic information stated in the form of numbers and variables that are unknown. Information can is used to generate numerical expressions.
We have been given that Kareem has 4 sweaters, 6 shirts, and 3 pairs of slacks.
To determine the number of distinct outfits, each consisting of a sweater, a shirt, and a pair of slacks, can Kareem select.
Add 4 sweaters and 6 shirts and that should add up to 10 in total, then times 10 sweaters/shirts by 3 slacks to get 30 as a grand total.
Therefore, the number of the distinct outfit is 30 each consisting of a sweater, a shirt, and a pair of slacks that can Kareem select.
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The solutions to the equation f(x) = 0 of the provided graph of parabola f(x) has two solutions: x=-10,2.
The graph of a function (say f) is a pictorial representation of all its pairs (inputs, outputs). Let the y-value of a point is the function f(x). Thus,
The graph of f(x) is given to find the solutions to the equation f(x) = 0. For f(x) =0, the solution point lies on the x-axis.
The intersection point of x-axis in the given graph are at point -10 and at point 2. Thus, the function has two solution,
Hence, the solutions to the equation f(x) = 0 of the provided graph of parabola f(x) has two solutions: x=-10,2.
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