Answer:
The exact answer is 659.1521

Answer:
30,321÷46=**659.152173913**

A : undefined B: ZeroC: Positive D:Negative

Write the related series for the finite sequence 1.5, 2.7, 3.9, . . ., 8.7? Then find the sum.

In ∆ABC, c=5.4, a= 3.3 and M less than A =20. What are the possible approximate length of b? Use the laws of sines to find answer 2.0 units and 4.6 units2.1 units and 8.7 units2.3 units and 7.8 units2.6 units and 6.6 units

According to the Fundamental Theorem of Algebra, how many roots exist for the polynomial function?

Exercisea. I choose the correct option from Contain Questionsi Which of the following is a group set ?(b) A happy person in the Village(c) Simple Ex in the book (d) school age student(Weekly

Write the related series for the finite sequence 1.5, 2.7, 3.9, . . ., 8.7? Then find the sum.

In ∆ABC, c=5.4, a= 3.3 and M less than A =20. What are the possible approximate length of b? Use the laws of sines to find answer 2.0 units and 4.6 units2.1 units and 8.7 units2.3 units and 7.8 units2.6 units and 6.6 units

According to the Fundamental Theorem of Algebra, how many roots exist for the polynomial function?

Exercisea. I choose the correct option from Contain Questionsi Which of the following is a group set ?(b) A happy person in the Village(c) Simple Ex in the book (d) school age student(Weekly

Within the condition f(x) = 500 + 35x, the **variable**, "f(x)" speaks to the **total cost** "500" is the settled **supply cost**, and "35x" compares to the labor fetched based on the **number of hours** worked ("x").

Within the condition f(x) = 500 + 35x:

The** variable** "f(x)" speaks to the **total cost** of the benefit, counting both **labor and supplies.**

"x" speaks to the number of hours worked by your brother.

The condition shows that the overall taken toll (f(x)) is calculated by adding the level rate for supplies ($500) to the taken toll of labor, which is $35 per hour, which taken toll depends on the number of hours worked ("x").

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**Answer:**

**Step-by-step explanation:**

Since it says 500+35x, then x is the number hours he will work

The answer is the number of hours.

**Answer:**

What do you need help with?

**Step-by-step explanation:**

Answer: y=-x-2

Slope intercept form is written as y=mx+b, with m being the slope and b being the y intercept.

The slope is negative one. To find the slope, use the formula y1-y2/x1-x2. When you substitute, you may get -4-1/2-(-3). When you solve it, you get -5/5, or -1.

To find the y intercept, look where the line crosses the y axis (vertical line). In the graph, it crosses as -2. Substitute these numbers into the equation and you get y=-1x-2 which can be simplified to y=-x-2.

Slope intercept form is written as y=mx+b, with m being the slope and b being the y intercept.

The slope is negative one. To find the slope, use the formula y1-y2/x1-x2. When you substitute, you may get -4-1/2-(-3). When you solve it, you get -5/5, or -1.

To find the y intercept, look where the line crosses the y axis (vertical line). In the graph, it crosses as -2. Substitute these numbers into the equation and you get y=-1x-2 which can be simplified to y=-x-2.

**Answer:**

50

**Step-by-step explanation:**

Think of line AE as a transversal. with DE and AB cutting across it. If we draw it out, looking at the picture, we can see that angles A and E correspond, meaning that angle A = angle E = 50

**Answer: 7 (x+4)**

**Step-by-step explanation: **Since the expression asks for 7 times the sum of a number and 4, you would put x + 4 in parentheses since multiplying 7 comes afterwards.

The word phrase "sixteen times the sum of 10p and seventeen" can be translated into the following algebraic **expression **16(10p + 17)

The word "sum" means that we add 10p and 17. The word "times" means that we **multiply **the sum by 16.

Therefore, the algebraic expression 16(10p + 17) represents the phrase "sixteen times the sum of 10p and seventeen".

Here is a step-by-step translation:

Break the phrase "sixteen times the sum of 10p and seventeen" into smaller parts.

Translate each part into an **algebraic **expression.

Combine the algebraic expressions into a single expression.

The translated expression is 16(10p + 17).

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I think the expression is 16(10p+17)