Help anyone please???
Help anyone please??? - 1

Answers

Answer 1
Answer: The period of sine is 2π.
Look at the picture.


Related Questions

A linear function is graphed below.What is the equation of this line when itis translated 4 units down?А y=1/3x-3B y = 3x-3C y=1/3x+1Dy = 3x+1
Use the Distributive Property to evaluate each expression.-2(8-5)A. -21B. -6C. 6D. 18
Which expression is equivalent to 3sqt 216x^3y^6z^126xy^2z^4 18xy^3z^6 36xy^2z^4 72xy^3z^6
Write an equation in standard form then solve 2q^2+22q+=-60
Preparation for the homecoming football game, members of the student body are painting the spirit rock in front of the school. If Angela works alone, it will take her five and a half hours. If Brandon works alone, it will take him 7 hours. If they work together, it will take them approximately hours ?

The lcm of a set of numbers is equal to one of the numbers in the set.

Answers

Then, the number must be greatest in the series.

On Saturday, 90 people visited a museum, Tickets to the museum cost$12 for each adult and $7 for each child. The museum collected $950 in
ticket sales that day. How many adults visited the museum?
A. 26
B. 33
C. 57
D. 64

Answers

Answer:

64 adult tickets were sold

Step-by-step explanation:

Let a = adult tickets sold

c = child tickets sold

a+c = 90  since there were 90 tickets sold

12a+7c = 950  since the amount of money collect is 950

c = 90-a

Substitute this into the second equation

12a +7( 90-a) = 950

Distribute

12a + 630-7a = 950

Combine like terms

5a +630 = 950

Subtract 630 from each side

5a = 950-630

5a = 320

Divide by 5

5a/5 = 320/5

a =64

64 adult tickets were sold

Anita and Maria went to the candy store. Maria bought 5 pieces of fudge and 3 pieces ofbubble gum for a total of $5.70. Anita bought 2 pieces of fudge and 10 pieces of bubblegum for a total of $3.60. Determine the cost of 1 piece of bubble gum.

Answers

! piece of Bubblegum costs $0.15 One piece of Fudge costs $1.05

Final answer:

The price of one piece of bubble gum is $0.15. This can be determined by setting up algebraic equations based on the given information, allowing the fudge and bubble gum prices to be calculated.

Explanation:

The subject of this question is algebra and it uses a system of simultaneous equations to find the price of each piece of candy.

  1. Let's say 'f' is the cost of fudge and 'g' is the cost of gum.
  2. We can write two equations based on the information given: 5f + 3g = 5.70 and 2f + 10g = 3.60.
  3. To find the cost of the bubble gum first, we can eliminate 'f' by multiplying the first equation by 2 and the second one by 5 which will give us: 10f + 6g = 11.40 and 10f + 50g = 18.00
  4. Then we subtract the second equation from the first equation. This gives us: 44g = 6.60.
  5. Finally, we divide by 44 to get the price of gum, 'g' = 6.60 / 44 = $0.15.

Learn more about Price of bubble gum here:

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MATCH THE FUNCTION WITH ITS VALUE.
g(x)= 2X2-1.

g(w^3)=.......

Answers

You haven't given us any choices to match with !  That's the purpose of
the list of complicated-looking expressions printed next to the question
where you copied it from.

g(w^3) = 8w^6 - 12w^4 + 6w^2 - 1

Answer:

g(w^3) = 8w^6 - 12w^4 + 6w^2 - 1 check if this answer right!

Step-by-step explanation:

Determine the area of triangle ABC with AC =5cm and height DB =30mm​

Answers

The answer to the question is 75mm^2 because the formula is half base multiplied by height

In the coordinate plane, three vertices of rectangle MNOP are M(0, 0), N(0, c), and P(d, 0). What are the coordinates of point O?. a.(d, c). b.(2d, 2c). c.(c/2, d/2). d.(c, d)

Answers

MNOP is a rectangle.
In the coordinate plane, three vertices are: M ( 0, 0 ), N ( 0, c ) and P ( d, 0 ).
The coordinates of point O is:
A ) ( d, c )

Answer:

The coordinates of O is (d,c) .

Option (a) is correct .

Step-by-step explanation:

As given

In the coordinate plane, three vertices of rectangle MNOP are M(0, 0), N(0, c), and P(d, 0).

As MNOP is a rectangle .

Thus opposite sides of the rectangles are equal .

Formula

Distance\ formula = \sqrt{(x_(2)-x_(1))^(2)+(y_(2)-y_(1))^(2) }

NM = \sqrt{(0-0)^(2)+(c-0)^(2)}

NM = \sqrt{c^(2)}

NM = c units

MP = \sqrt{(d-0)^(2)+(0-0)^(2)}

MP = \sqrt{d^(2)}

MP = d units

Thus the coordinate of the O (d,c) .

(This is because opposit sides of the rectangle are equal thus distance of point O from point P must be d and distance of point O from point N must be c .)

Therefore the coordinates of O is (d,c) .

Option (a) is correct .