What is the radian equivalent for 180 degrees ?

Answers

Answer 1
Answer:

Answer:

π 3.142?

Step-by-step explanation:


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Two friends, Bob and Ben, each buy one lottery ticket. Each ticket contains six numbers from a total of one hundred numbers (0–99). Bob chooses the numbers 1, 2, 3, 4, 5, 6, and Ben chooses the numbers 39, 45, 66, 72, 74, 89. Who has a higher probability of winning?

Answers

Answer: Both has equal probability of winning.

Step-by-step explanation:

It is given that Bob and Ben, each buy one lottery ticket.

Each ticket contains six numbers from a total of one hundred numbers (0–99).

Since, both the friends have bought same number of ticket with 6 numbers on each ticket.

Probability for choosing any numbers from (0-99) is same for all numbers from 0 to 99 i.e. (1)/(100).

Therefore, The probability of winning would be equal for both the friends.

Ben has the higher probability of winning. I don't know the mathematical explanation but its kinda just really obvious that when they do the lottery balls (what are those called idk) there is a very very very little chance of them calling out those numbers in order. just because, you know, THERE'S A LOT OF FLIPPING NUMBER COMBINATIONS WHY GO WITH A FUDGING SEQUENCE WHAT THE FRUIT BOB 

What is bigger 7/8 or 0.78

Answers

Solutions 

To solve the problem we first have to convert the fraction into a decimal. To convert a fraction into a decimal you have to divide the numerator by the denominator. 

7/8 
= 7 ÷ 8 
= 0.875 

0.875 is bigger then 0.78 therefore 7/8 is greater. 

The tangent, cotangent, and cosecant functions are odd , so the graphs of these functions have symmetry with respect to the:

Answers

Answer:

The tangent, cotangent, and cosecant functions are odd , so the graphs of these functions have symmetry with respect to the:

                                 Origin.

Step-by-step explanation:

A function f(x) is said to be a odd function if:

                    f(-x)=-f(x)

Also, an odd function always has a symmetry with respect to the origin.

whereas a function f(x) is said to be a even function if:

                      f(-x)=f(x)

Also, an even function has a symmetry with respect to the y-axis.

We know that:

Tangent function, cotangent function and cosecant function are odd functions.

Since,

\tan(-x)=-\tan x\n\n\cos (-x)=-\cot x\n\n\csc (-x)=-\csc x

( similarly sine function is also an odd function.

whereas cosine and secant function are even functions )

Hence, the graph of tangent function, cotangent function and cosecant function  is symmetric about the origin.

Final answer:

The tangent, cotangent, and cosecant functions are odd and exhibit symmetry with respect to the origin. This is because an odd function satisfies the condition y(x) = -y(-x), meaning for every point (x, y) on the graph, the point (-x, -y) is also on the graph.

Explanation:

The tangent, cotangent, and cosecant functions are indeed odd functions, meaning they exhibit symmetry with respect to the origin. An odd function satisfies the condition y(x) = -y(-x), and when graphed, this produces a symmetry with respect to the origin of the coordinate plane. Essentially, this means that if a point (x, y) is on the graph of an odd function, the point (-x, -y) is also on the graph.

For an example, let's consider the tangent function, which is an odd function: For any angle A, the tangent of -A is the opposite of the tangent of A, or tan(-A) = -tan(A). Graphically, this implies that if we reflect the graph of the tangent function over the x-axis, and then over the y-axis, we will get the original function back, thus verifying the symmetry in odd functions.

Learn more about Odd Functions here:

brainly.com/question/14302660

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Can someone please help me with these two questions

Answers

the # 1 the answer is A
      # 2                      C
The answer is X=6,-6 u just have to foil it out (X-6)(x+6)=0 X-6=0 X+6=0 X=6,-6

a square with an area of 25 in.^2 is plotted on a grid so that the bottom-left corner is at the origin. The side of the square are horizontal and vertical. A reflection over what line maps the square onto itself?

Answers

Answer:

Reflection about the vertical line x = 2.5 inches will map the square unto itself

Step-by-step explanation:

The given parameters are;

The area of the square = 25 in²

The orientation of the sides of the square are horizontal and vertical

Therefore, we have;

The area, A, of the square given by the following relation;

A = Side²

A = 25 in²

Therefore;

The area of the square = 25 = side²

The length of the sides of the square = √A = √25 = 5

The length of the sides of the square = 5 inches

The reflection of a figure that maps the figure unto itself is a reflection along the line of symmetry

One of the line of symmetry that divides the square into two similar halves is the vertical straight that passes half way through the horizontal side, which is the point 2.5 inches to the right on the x-axis with the coordinates (2.5, 0)

Therefore, reflection about the line x = 2.5 inches will map the square unto itself.

Using the distributive property to find the product (y — 4)(y2 + 4y + 16) results in a polynomial of the form y3 + 4y2 + ay – 4y2 – ay – 64. What is the value of a in the polynomial?

Answers

Answer:

16

Step-by-step explanation:

Since this is a multiplication of the square of (y+4) by (y-4) the value of Y will be eliminated in the product, if you want to assure this you just need to do the multiplication, and to do so we just need to multiply feach factor in the binomial by the polynomial:

(y)(y^(2)+4y+16)= y^(3)+ 4y^(2) +16y\n(-4)(y^(2)+4y+16)=y^(2)-16y-64

So now we know that the value for the Y is 16.

(y - 4)(y² + 4y + 16)

y³ + 4y² + 16y - 4y² -16y - 64

y³ + 4y² + ay - 4y² - ay - 64

a = 16