The sum of two consecutive odd integers is equal to 43 more than 1/3 the larger number. Find both numbers. PLZ HELP

Answers

Answer 1

Answer: x and y

consecutive odd are 2 apart
x=2+y
x=larger number

sum is 43 more than 1/3 or larger
x+y=43+(x/3)
x=2+y
2+y+y=43+((2+y)/3)
2+2y=43+((2+y)/3)
minus 43 both sides
-41+2y=(2+y)/3
times 3 both sides
-123+6y=2+y
minus y both sides
-123+5y=2
add 123 both sides
5y=125
divide by 5
y=25

sub
x=2+y
x=2+25
x=27

the numbers are 25 ad 27

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Does anyone know how to define percents

Answers

A percent is part of something, split into a hundred pieces. like fifty percent of forty is twenty.

A percent is something out of a hundred. Or a part out of a hundred.

Choose the polynomial that is written in standard form.−3x5y2 + 4x3y + 10x2
−8xy2 + 4x4y2 + 3x3
x4y2 + 4x3y5 + 10x4
x6y2 + 4x3y8 + 10x7

Answers

Answer:

Option A is the correct option.

Step-by-step explanation:

Polynomials given in the question are

1) $-3x^(5)y^(2)+4x^(3)y+10x^(2)$

2) $-8xy^(2)+4x^(4)y^(2)+3x^(3)$

3) $x^(4)y^(2)+4x^(3)y^(5)+10x^(4)$

4) $x^(6)y^(2)+4x^(3)y^(8)+10x^(7)$

In a standard form of a polynomial term with the highest degree should be written first, then second highest degree term and similarly other terms should be written.

Here 1st polynomial is in the standard form only in which degree of terms are as followed.

1 term $3x^(5)y^(2)$ degree of term = (5 +2) = 7

2nd term $4x^(3)y$ degree of term = (3 +1) = 4

3rd term 10x² degree of term = 2

So the answer is option A.

The polynomial that is written in standard form is:

-3x^5^2 + 4x^3y + 10x^2

As you can see, the terms are arranged based on the value of the exponents. From the largest exponent x^5 to the smallest exponent x^2.

The perimeter of a rectangular field is 354 yards. If the length of the field is 95 yards, what is its width?

Answers

The width of this problem is 449

In 15 words or fewer, determine the number of games in which Fairlawn High scored between 15 and 36 points.

Answers

Final answer:

The number of games in which Fairlawn High scored between 15 and 36 points is 22.

Explanation:

To determine the number of games in which Fairlawn High scored between 15 and 36 points, we need to find the range of scores. If the range is inclusive of both endpoints, we subtract the lower score from the higher score and add 1. So the number of games is 36 - 15 + 1 = 22.