Answer:

**Answer:**

500%

**Step-by-step explanation:**

Is means equals and of means multiply

75 = P * 15

Divide each side by 15

75/15 = P

5 = P

Change to percent form

500%

Can someone help me answer this question X= 6 6 6 6

What are the vertical and horizontal asymptotes of f (x) = StartFraction 2 x Over x minus 1 EndFraction?

Which is the best way to describe 1-2 ?-3-2-10123point Athe distance between A and Dthe opposite of 2the distance between A and C

Find the LCM and solve, it's very very urgent.

Describe which strategy you would use to divide 48 by 8

What are the vertical and horizontal asymptotes of f (x) = StartFraction 2 x Over x minus 1 EndFraction?

Which is the best way to describe 1-2 ?-3-2-10123point Athe distance between A and Dthe opposite of 2the distance between A and C

Find the LCM and solve, it's very very urgent.

Describe which strategy you would use to divide 48 by 8

I can’t see the answer it’s so blurry

**Answer:**

answer: c

**Step-by-step explanation:**

the experiment land 4 of 15 times on Q making the experiment 4/15 and the chances of landing on Q is 1/5

**Answer:**

a) <f,g> = 2605/3

b) ∥f∥ = 960

c) ∥g∥ = 790

d) α = 90

**Explanation**

a) We calculate <f,g> using the definition of the inner product:

b) How

∥f∥ = <f,f> then:

∥f∥ =

c)

∥g∥ = <g,g>

∥g∥ =

d) Angle between f and g

<f,g> = ∥f∥∥g∥cosα

Thus

The answer to this **problem **involves applying integrals, norms, and concepts of angles between vectors to the functions f(x) and g(x). The INNER PRODUCT is the integral of the products of the two functions, the norms are the square roots of the inner products of the functions with themselves, and the angle between the functions is calculated using the dot product and norms.

To find the inner product 〈f,g〉, the norms ∥f∥ and ∥g∥, and the angle αf,g between the **functions **f(x)=−10x2−6 and g(x)=−9x−4, we'll apply concepts from vector calculus. The inner product (also known as the dot product) is the integral from 0 to 1 of the products of the two functions. The norm of a function is the square root of the inner product of the function with itself. The angle between two vectors in a Vector Space, in this case the space of continuous functions C0[0,1], is given by cos(α) = 〈f,g〉/( ∥f∥∙ ∥g∥). Integrating and solving these equations will give us the desired values.

#SPJ11

The **value **of x for the given **triangle **side in the **parallelogram **will be 4.

A basic **quadrilateral** with two sets of **parallel **sides is known as a parallelogram.

A parallelogram's **facing **or **opposing **sides are of **equal **length, and its opposing angles are of similar size.

A triangle is a closed, 2-dimensional shape with 3 sides, 3 angles, and 3 vertices.

The **area **of a **parallelogram **is given as,

(1/2)(**sum **of parallel sides)(**distance **between parallel lines)

Area of parallelogram = (1/2)(14 + 14)(10) = 140 square meter.

The **area **of the right angle **triangle **= (1/2)base x height.

Area of triangle = (1/2)x × 10 = 5x

**Total area** = 140 + 5x

160 = 140 + 5x

5x = 20

x = 4

Hence "The **value **of x for the given **triangle **side in the **parallelogram **will be 4".

Learn more about **parallelograms** here,

#SPJ5

The given question is missing a parallelogram as attached below,

**Answer:**

80x2

**Step-by-step explanation:**

.

**Answer:**

$3900.

**Step-by-step explanation:**

If retirement is taken at the age of 67 years, income = $1300 per month.

% Loss, if retirement taken at the age of 62 years = 25% per month

Loss in dollars per month if retirement taken at the age of 62 years = 25% of Monthly income if retirement is taken at the age of 67 years

We know that there are **12 months in an year**.

So, annual loss in total annual income over one year:

Loss in dollars per month 12 :

325 12 = **3900$**

**Answer: **$3,900

**Step-by-step explanation:**

What you usually make:

$1300 * 12 months = $15600

What you make with the cut:

$1300 * 0.75 = $975

* 12 months = $11700

15600-11700 = $**3900**

(-3, 12); y = -3x + 5

**Answer: **y = -3x + 3 or y = 3 - 3x

**Step-by-step explanation:**

First, we need to determine our slope. Thankfully for us, the slope of a line parallel to another is the same.

So our slope is -3.

Now, we need to find our y-intercept. To do that, we will use y = mx + b. *y *is the y-coordinate, *m *is the slope, *x *is the x-coordinate, and *b *is the y-intercept.

Plug in the numbers given.

12 = -3(-3) + b

Simplify.

12 = 9 + b

Subtract 9 from both sides.

12 - 9 = 9 - 9 + b

3 = b

__Our y-intercept is 3.__

Now, we just put everything together.

y = -3x + 3

The line parallel to y = -3x + 5 that passes through the point (-3, 12) is

**y = -3x + 3 **or **y = 3 - 3x **(both are the same just written differently)