Answer:
7.351
I don't know how they have rounded; the closest answer is A
Step-by-step explanation:
The only way I know to do this is with the cos law
y^2 = x^2 + z^2 - 2*x*z cos(Y)
x = 22
z = 16
y = ?
I have serious doubts that this will make a triangle. I ran it though a calculator and it does work -- surprise for me. Substitute the givens.
y^2 = 256 + 484 - 2*10*22*cos(13)
y^2 = 740 - 704*cos(13)
y^2 = 740 - 704*0.9744
y^2 = 740 - 685.95
y^2 = 54.05 Take the square root of both sides
y = √54.05
y = 7.351
Answer:
7.4
Step-by-step explanation:
The information given is in from SAS.
This is a job for law of cosines.
This is the law of cosines
The angle A is opposite side a and b,c are the other sides.
So 13 degrees is opposite the y there.
Now I'm going to put 16^2+22^2-2*16*22*cos(13) in my calculator:
Now one more step. To get rid of the square, you need to square root both sides:
Sp the answer is approximately 7.4
Enter your answer in the box.
OKAYYY! it obviously says to put it in a box but uhhhh just comment please :) lol
13872 divided by 34 gives you 408 packs
In order to reach a count of from we need to count .
Further explanation:
The problem is based on counting.
As per the International Numeral System the first digit is at one's place, second digit is at ten's place, third digit is at hundred's place.
In any number each digit has its place value and a face value.
Face value of any digit is its actual value of the digit.
For example: In a number the face value of the digit is and the face value of the digit is .
Place value of any digit in a number is the value represented by the digit as per the position of the digit in the number.
For example: In a number the place value of the digit is , place value of the digit is and the place value of the digit is .
In this question it is asked to determine a way to count by one's from to .
The difference between the number and is calculated as follows:
The number is read as one hundred and thirty two.
The number is represented as follows:
This implies that the digit is at one's place, digit is at ten's place and the digit is at hundred's place.
From figure 1 (attached in the end) it is observed that unit of one’s is equivalent to unit of ten's and unit of ten's is equivalent to unit of hundred's.
So, as per the above statement it is concluded that to reach a count of from we need to count one's.
Thus, in order to reach a count of from we need to count .
Learn more:
1. A problem on composite function brainly.com/question/2723982
2. A problem to find radius and center of circle brainly.com/question/9510228
3. A problem to determine intercepts of a line brainly.com/question/1332667
Answer details:
Grade: Middle school
Subject: Mathematics
Chapter: Counting
Keywords: Counting, count, one's, ten's, hundred's, 368, 500, numeral, numeral system, International numeral system, face value, place value, digit, number.