Instructions: Find the measurement of the angle indicated in the following parallelogram.

Answers

Answer 1

Answer: It’s the measurement.it’s true because u can tell it is

Related Questions

Please help asap its due in one minuteLarry’s Landscaping charges $235 for spring cleanups and $30 for weekly lawn maintenance. Joe’s Landscaping charges $185 for spring cleanups and $35 for weekly lawn maintenance. The system that models this situation is given, where c is the cost of lawn maintenance and w is the number of weeks. c = 235 + 30wc = 185 + 35w The solution to the system is (10, 535).Which interpretation correctly describes the solution to the system of equations?a. Larry’s Landscaping will charge more money on the tenth week by charging $535.b. Joe’s Landscaping will charge more money on the tenth week by charging $535.c. The cost for lawn maintenance is the same, $535, for both landscaping companies after 10 wk.d. A customer can have his or her lawn maintained for a maximum of 10 wk. The customer will pay a total of $535.
Use completing the square to solve (x – 12)(x + 4) = 9 for x.
If the probability of an event is 26%, what is the probability of its complement occurring?
Solve for n: 6n+12=12
What number would complete the pattern below? 16 4 12 36 9 27 44 11 __

“You can earn money by tutoring for $8 per hour and by walking dogs for $7.50 per hour. You have 15 h available to work. What is the greatest number of hours you can spend walking dogs and still make at least $115?”I need help

Answers

1. Given numbers:
=> $8 per hour by tutoring
=> $7.50 per hour by walking the dogs
=> You have 15 hours available
=> You need to make atleast $115 in walking the dogs.

let’s assign a variable to use.
Let a = tutoring
Let b = walking the dogs
=> a + b = 15
=> 8a + 7.5b = 115
=> 8a + 7.5(15 - a) = 115
=> 8a = 112.5 = 115
=> 8a = 115 – 112.5
=> 8a = 2.5
=> 8a / 8 = 2.5 / 8
=> a = 0.3125
=> b = 15 – 0.3125
=> b = 14.6875

Answer:

14.6875

Step-by-step explanation:

Use the Pythagorean identity sin^2 Θ + cos^2 Θ = 1 to derive the other Pythagorean identities, 1 + tan^2 Θ = sec^2 Θ and 1 + cot^2 Θ = csc^2 Θ. Discuss how to remember these identities and other fundamental identities.

Answers

1 ) 1 + tan² t = sec² t
1 + sin² t / cos² t = 1 / cos² t
( This is because we know that tan x = sin x / cos x and csc x = 1 / cos x )
Then we will multiply both sides of an equation by cos² t
1 * cos² t + sin² t * cos² t / cos² t = 1
cos² t + sin² t = 1 ( and we know that it is the identity - true )
2 ) 1 + cot ² t = csc² t
1 + cos² t / sin² t = 1 / sin² t / · sin² t ( multiply both sides by sin² t )
sin² t + cos² t = 1 ( true )

1. Which events are dependent? I. flipping a coin multiple times II. picking even numbers,with replacement. III. picking odd numbers,without replacement. A. I only B. III only C. I and II D. II and III. 2.Which events are independent? I. flipping a coin multiple times II. picking coins, with replacement III. picking coins ,without replacement. A. I only B. II only C. I and II D. II and III and last one A spinner numbered 1 through 8 is spun 3 times. what is the probability of spinning an even number, then an odd number, and then an 8? Write your answer as a decimal. do not round. Please help me

Answers

1). Flipping a coin or picking a number are not dependent. The probability
of the result is the same every time. It only changes if you leave out what
you picked the first time, because then the total number of possibilities is
different.
With this reasoning, they might say that iii. is dependent because you
don't replace what you draw the first time. I'm not comfortable with that.
Sure, you don't replace the first number you picked, but how many odd
numbers are left ? Still an infinite number.
So I think iii. is the answer they want here, but I don't think any of the
choices is really dependent.

2). By the same reasoning, i. and ii. are independent. The coins have
no memory. They don't remember what happened last time.

3). The probability of any result is

(number of successes)/(number of possibilities).

Total number of possibilities each time is 8.

Probability of an even number (2, 4, 6, or 8) the first time = 4/8 = 0.5

Probability of an odd number (1, 3, 5, or 7) the second time = 4/8 = 0.5

Probability of an 8 the third time = 1/8 = 0.125 .

Probability of all 3 events = (0.5) x (0.5) x (0.125) = 0.03125 (3.125%)

Find the number of sides of the regular polygon when the measure of an exterior angle is given.1. 30°
2. 10°

Answers

$1.\nexterior\angle=30^\circ\n exterior\angle=180^\circ-interior\ angle\n interior\angle=180^\circ-exterior\ angle=180^\circ -30^\circ=150^\circ\n \nFormula\ for\ number\ of\ sides\ of\ regular\ polygon:\n\n interior\angle= 180^\circ-(360^\circ)/(n)\n 150^\circ=180^\circ-(360^\circ)/(n)\n -30^\circ=-(360^\circ)/(n)\ |*n\n -30^\circ\ *n=-360^\circ \ |:-30^\circ\n n=12\n\n Number\ of\ sides\ is\ 12.$ $2.\nexterior\angle=10^\circ\n exterior\angle=180^\circ-interior\ angle\n interior\angle=180^\circ-exterior\ angle=180^\circ -10^\circ=170^\circ\n \nFormula\ for\ number\ of\ sides\ of\ regular\ polygon:\n\n interior\angle= 180^\circ-(360^\circ)/(n)\n 170^\circ=180^\circ-(360^\circ)/(n)\n -10^\circ=-(360^\circ)/(n)\ |*n\n -10^\circ\ *n=-360^\circ \ |:-10^\circ\n n=36\n\n Number\ of\ sides\ is\ 36.$

Determine which two values the following number is between. 3√176

A. 5.59 and 5.6
B. 5.6 and 5.61
C. 5.62 and 5.63

Answers

The answer is: None of the above:
____________________________
Note: At the very moment I submit this very answer, the entire question—and following answer choices provided—consist solely of the following text (with no comments, updates, revisions):
___________________________
"Determine which two values the following number is between.

3√176

A. 5.59 and 5.6
B. 5.6 and 5.61
C. 5.62 and 5.63"
__________________________
The answer is: none of the above. The value of: 3√176 ; or, "3 * √176" ; is GREATER THAN "39", which is well above the answer choices given.
__________________________

A cube-shaped box has a volume of 125 cubic inches. If the box is packed full of cubes with edge lengths of 1 inch, how many cubes can fit along one face of the box?