RShas endpoints R(1,7) and S(13,14). Point T divides
RS
into two parts with lengths in a ratio of 2:1.
What are the two possible locations of T?

Answers

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Angle x is the largest angle in triangle xyz. Angle y is the smallest angle. How does the sum of the measures of angles y and z compare to the measure of angle x

Help? I'll mark brainliest

Answers

Answer:

x=6 y=3

Step-by-step explanation:

x=y+3 replace that in the other problem x+3=3y becomes y+3+3= 3y. solve and get y=3. replace in x=y+3 to get x=6

Express 4 less than one-thirteenth of some number,w can be expressed algebraically as?

Answers

1/13w - 4 is how this can be expressed algebraically.

for some number w above equation can be expressed as follows:

$(w)/(13)$ - 4

Which equation illustrates the identity property of multiplication?a.(a + bi) × c = (ac + bci)
b.(a + bi) × 0 = 0
c.(a + bi) × (c + di) = (c + di) × (a + bi)
d.(a + bi) × 1 = (a + bi)

Answers

For this case by definition we have:
The identity property of multiplication states that the product of 1 and any number is that given number.
We have then, for example:
$(a * 1) = a$
Where,
a: real number
Applying the definition, we have that the expression that models the identity property is given by:
$(a + bi) * 1 = (a + bi)$
Where,
a: real part
bi: imaginary part Answer:
d.(a + bi) × 1 = (a + bi)

Equation shows identity property of multiplication is (a + bi) × 1 = (a + bi)

The correct option is (d)

What is Identity property of multiplication?

The identity property of multiplication says that the product of 1 and any number is that number.

We know, Identity property of multiplication states that

"the product of 1 and any number is that given number".

We know that every complex number have two parts one is real and other is imaginary.

If a is real number and b is imaginary part then by definition

(a + bi) × 1 = (a + bi).

1. Uses Distributive Property of Multiplication.

2. Zero product property.

3. Commutative property of multiplication

4. Identity property of multiplication.

Hence, equation shows identity property of multiplication is (a + bi) × 1 = (a + bi)

Learn more identity property of multiplication here:

brainly.com/question/11149071

#SPJ5

. Find the values of the variables in ▱DEFG.

Answers

Answer:

sorry i dont have enough information

Step-by-step explanation:

What is each sum or difference?(7-2i)+(-3+i)

(1+5i)-(3-2i)

(8+6i)-(8-6i)

(-3+9i)+(3+9i)

Answers

1. 4-i
2. -2+3i
3. 0
4. 18i

A bicycle wheel travels 30π inches for each revolution. What is the diameter of the wheel?15π in

30 in

15 in

30π om

Answers

The distance traveled is given by:

$S = R \alpha$

Where,

R: bicycle wheel radio

α: central angle

The angle for a revolution is:

$1rev = 2 \pi rad$

Therefore, substituting values we have:

$30\pi = R (2\pi)$

Clearing the radio we have:

$R = (30\pi)/(2\pi)$

$R = 15$

Then, the diameter is given by:

$d = 2R$

$d = 2 (15)$

$d = 30$

Answer:

the diameter of the wheel is:

$d = 30in$

Final answer:

The circumference of a bicycle wheel traveling 30π inches in a revolution is equivalent to 30π. Using the circumference formula of a circle, C = πd, where C is the circumference and d is the diameter, we find that the diameter of the wheel is 30 inches.

Explanation:

The question is asking for the diameter of the bicycle wheel which travels 30π inches for each revolution. In other words, the distance that it travels in one full revolution is equivalent to the circumference of the wheel. The formula of the circumference of a circle (or wheel in this case) is C = πd, where C is the circumference and d is the diameter.

So if we plug our values into the formula, we get 30π = πd. Solving this equation for d (diameter), we simply divide each side by π. The π on the right side cancels out and on the left side the π in 30π also cancels out. The diameter of the wheel is therefore 30 inches.