A polygon with side lengths of 6, 9, and 15 forms a triangle. TrueFalse

Answers

Answer 1
Answer:

Answer:

I think that statement is false

Answer 2
Answer:

Answer:

A polygon with side lengths of 6, 9, and 15 forms a triangle. True or False. False.

Step-by-step explanation:


Related Questions

Write the equation of a line that isperpendicular to y = -2/3x - 4 andpasses through the point (0, 0).​​
Y ^-7 / y ^-13 20 POINTS PLEASE HELP
A new car that sells for $19,000 depreciates (decreases in value) 21% each year. What is the decay factor, b? 0.79 0.21 79 21
Find the solution of 3 times the square root of the quantity of x plus 5 equals negative 9, and determine if it is an extraneous solution.
1. Solve through substitutiony = -3.x + 4. y = 4x – 10Enter your math answer

❌❌EVALUATE SQUARE ROOTS❌❌1. Evaluate 6 + √14 + x - √9x when x = 2.

a) 10 - 3√2

b) 10 - √2

c) 7

d) -4


2. Evaluate 6 + √14 + x - √9x when x = 2. (Write as decimal)

a) 14.24

b) 7

c) 5.76

d) -4


Thank you !

Answers

The first answer is A then the next answer is C

Darcy bought 1/2 pound of cheese and 3/4 pound of hamburger for a barbecue.Use the numbers to compare the amounts of cheese and hamburger Darcy bought.

Answers

1/2=4/8 and 3/4=6/8 this means that it is 4/8 < 6/8

Draw a figure composed of three different rectangles that has a perimeter of 140 yards. Use measurement in yards and feet to able the sides of your figure

Answers

spilt the 140 in have and see what the anwser

What is 7 x 7 x 7 x 7 x 7 x 7 x 7 x 7 in exponential noation

Answers

Answer:  7^8

This is the same as writing 7^8 when using a keyboard.

The exponent 8 refers to how many copies of the base "7" that are multiplied.

1: Plot the graph of the equation 2x-3y=6 and 2x+y=-10 and intercept the result.

Answers

To graph the equations, rewrite the equations written in standard form to slope-intercept form of the equation.

y=mx+b\n\n 2x-3y=6\n 2x+y=-10 \n\n3y= 2x- 6\ \ / :3\n y=-2x-10 \n\ny= (2)/(3)x- 2 \n y=-2x-10


Answer : \n \nThe \ lines \ intersect \ when \ x = -3 \ and \ y = -4
 

What is the product of 2x + y and 5x – y + 3?

Answers

Answer:  The required product is 10x^2-y^2+3xy+6x+3y.

Step-by-step explanation:  We are to find the product f the following two algebraic expressions:

E_1=2x+y,\n\nE_2=5x-y+3.

To find the product of the above two expressions, we must multiply each term of the first expression with each term of the second expression.

The multiplication is as follows:

M\n\n=E_1 * E_2\n\n=(2x+y)*(5x-y+3)\n\n=10x^2-2xy+6x+5xy-y^2+3y\n\n=10x^2-y^2+3xy+6x+3y.

Thus, the required product is 10x^2-y^2+3xy+6x+3y.

Answer: 10x^2-y^2+3xy+6x+3y

Step-by-step explanation:

Given expressions are 2x+ y and 5x -y +3

Product of 2x+y and 5x-y+3 is

(2x+y)* (5x-y+3) = 2x* (5x-y+3) + y* (5x-y+3) ( by applying distributive property under multiplication over addition)

(2x+y)* (5x-y+3) = 10x^2-2xy+6x+5xy-y^2+3y (again by distributive property)

(2x+y)* (5x-y+3) = 10x^2-y^2+3xy+6x+3y  ( by operating the like terms.)