What expression represents 16 more than 5 times a number, n?
What expression represents 16 more than 5 times a number, - 1

Answers

Answer 1
Answer: The answer would be A) 5n + 16 because 5 is multiplying by n and +16 is adding 16 more .

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The number of new bicycles must be more than 13 times the number of new treadmills. Each bicycle costs $340 and each treadmill costs $670. He must spend less than $5,650. Select all of the constraints for this situation. a) y>13x b)340x+670y≤5650 c)y>0 340x+670y<5650 d) x>13y x>0
Write the complex number in the form a + bi. 8(cos 30° + i sin 30°)

Calculate the product below and give your answer in scientific notation.
(95) x (3 x 104) = ?

Answers

(95)(3 x 104)
(95)(312)
29,640

2.964 x 10^4

Answer:
2.964 x 10^4

diane draws abtuse, isoscules triangle with one of the angle mesuring 35. what i sthe messer of teh obtuse triangle

Answers

Answer:

All angle = (110°, 35°, 35°)

Step-by-step explanation:

Given:

Triangle is a Obtuse isosceles triangle

One angle = 35°

Find:

All angle

Computation:

In the Obtuse isosceles triangle, one angle is obtuse and the other two angles are acute so, two equal angles are 35°

So,

Sum of angle property

x + 35° + 35° = 180°

x = 110°

Obtuse angle = 110°

All angle = (110°, 35°, 35°)

Which graph shows the solution to the system of linear inequalities? Y< 1/3x-1 y<1/3-31) All values that satisfy y<1/3-1 are solutions
2) All values that satisfy y<1/3-3 are solutions
3) All values that satisfy either equations are solutions
4) There are no solutions
(Edge 2020)

Answers

The solution of the system of linear inequalities is All values that satisfy y<1/3-3 are solutions. (option 2)

What is inequality?

A relationship between two expressions or values that are not equal to each other is called inequality.

Given is a graph of inequalities, y <  1/3x-1 and y < 1/3-3

The solution of the inequality A is the shaded area below the solid blue line and the solution of the inequality B is the shaded area below the solid red line,

That means all the solutions of inequality B will satisfy the inequality A also.

Hence, The solution of the system of linear inequalities is All values that satisfy y<1/3-3 are solutions. (option 2)

For more references on inequality, click;

brainly.com/question/28823603

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I think the best answer would probably be 1

3y+2=2y+4

multi-step equations

Answers

Answer:

y = 2

Step-by-step explanation:

This equation can be solved three steps, classifying it as a multi-step equation.

To solve, you need to get the constants on one side and the variables on the other and then isolate the variable. These steps are illustrated below.

3y + 2 = 2y + 4 Subtract 2y from both sides of the equation.

y + 2 = 4 Subtract 2 from both sides of the equation.

y = 2

Aiden has a rectangle that is 8 centimeters long by 4 centimeters wide. He wants to divide the rectangle into squares with 1/2 centimeter side lengths. Will Aiden’s plan result in at least 200 squares?

Answers

Answer:

128 squares

Step-by-step explanation:

If the rectangle is 8cm long by 4cm wide, the area is:

A=8*4cm^2=32cm^2

The squares have 1/2=0.5cm side length, hence the area of the squares is:

A'=(0.5)cm^2=0.25cm^2

By dividing A between A' you can obtain the number of squares:

n=(A)/(A')=(32cm^2)/(0.25cm^2)=128

hence, the number of sqares that Aiden is able to produce is 128

Answer:

No, Aiden's plan will be a maximum of 128 squares

Step-by-step explanation:

We have a rectangle with 8 cm long by 4 cm wide, that is to say

8*4 = 32 squares, but you want to divide the rectangle into 1/2 cm squares, therefore

(8)/((1)/(2))*(4)/((1)/(2))=(32)/((1)/(4))=32*4=128

So Aiden's plan will have to be limited to max 128 squares

if you know the order from least to greatest of 5 negative rational numbers how can you use the information to order the absolute value of those numbers from least greatest

Answers

Consider the ordering

... -2 < -1

Now consider the ordering of their absolute values:

... 1 < 2

_____

Hopefully, you see that changing the sign reflects the sequence across the origin, so that the ordering is reversed when the signs are changed.