MATHEMATICS HIGH SCHOOL

Express one-third of a complete angle into radian​

Answers

Answer 1
Answer:

Answer:

0.66667π radians

Step-by-step explanation:

1/3 = 0.33333

One-third of a complete angle in radians would be:

0.33333 · 2π ≈ 0.66667π radians

So, the answer is 0.66667π radians

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The French club is holding a car wash fundraiser. They are going to charge $20 per car, and expect between 30 and 100 cars. Identify the independent and dependent quantity in the situation, and find reasonable domain and range values.A: number of cars; money raised; 30 to 100 cars; $600 to $2000
B: money raised; number of cars; 30 to 100 cars; $600 to $2000
C: number of cars; money raised; $600 to $2000; 30 to 100 cars
D: money raised; number of cars; $600 to $2000; 30 to 100 cars

Answers

independent variable = number of cars with domain 30 to 100 cars
dependent variable = moner raised with range $600 to $2000

The constants a, b, and c are positive. Solve the inequality for x.

ax-b is less than c

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ax - b < c

Add sides b

ax - b + b < c + b

Simplification

ax < b + c

Divide sides by a

(a)/(a) x < (b + c)/(a) \n

x < (b + c)/(a) \n

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If k is non zero digit for which base of k is the sum, 1+kk=100 true?

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no, i don't think it's true

Highschool surds maths

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\cfrac{8-√(18)}{√(2)}~~ = ~~a+b√(2) \n\n[-0.35em] ~\dotfill\n\n \cfrac{8-√(18)}{√(2)}\implies \cfrac{8-√(18)}{√(2)}\cdot 1\implies \cfrac{8-√(18)}{√(2)}\cdot \cfrac{√(2)}{√(2)}\implies \cfrac{(8-√(18))(√(2))}{(√(2))(√(2))}

\cfrac{8√(2)-√(18)\cdot √(2)}{√(2^2)}\implies \cfrac{8√(2)-√(18\cdot 2)}{2}\implies \cfrac{8√(2)-√(36)}{2} \n\n\n \cfrac{8√(2)-6}{2}\implies \cfrac{8√(2)}{2}-\cfrac{6}{2}\implies 4√(2)-3\implies -3+4√(2) \qquad \begin{cases} a=-3\n b=4 \end{cases}

Tommy and his dad rode their bikes at a speed of 12 m.h.p. For 2 hours. They rested in a park and rode at 8 m.p.h. For 2 more hours. How many miles did they travel in total?

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40 miles in total that they traveled

A machine does 1000 tasks in 4.3 x 10^-2 seconds. How much task will be done in 2 hours? Leave answer in scientific notation.

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You need to find out how many times (4.3 x 10^-2 seconds) goes into 2 hours,
and however many times that is, the machine will do that many thousand tasks.
It's just a simple division problem.

2 hours = 7,200 seconds

(7.2 x 10^3 seconds) / (4.3 x 10^-2 seconds) = 1.674 418 605 x 10^5 times (rounded)

The machine completes 1.674 418 60 x 10^8 tasks, and it's working on
the next one when the two hours expire.
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