Answer:
38 5/28
Step-by-step explanation:
Well start with the whole numbers 24 and 13 This is adding so that means everything has to be added together. 13+24=37 Now, lets go the fractions.
Find the LCD (Least Common Denominator) of 3/4 and 3/7 and rewrite to solve with the equivalent fractions. (remember the Denominator is the BOTTOM PART of the Fraction. Such as the 4 in 3/4.)
LCD = 28
21/28 + 12/28 = 33/28 which can be simplified to 1 5/28. Combining the whole and fraction parts 37 + 1 + 5/28 = 38 5/28 And that will be your answer. Another way you can do this is
converting mixed numbers to fractions Meaning put them in improper form where the numerator (the top number of a fraction is bigger than the denominator such as 4/3) , our initial equation becomes, 99/4 + 94/7
Applying the fractions formula for addition,
(99×7) + (94×4) / 4×7
= 693+376 / 28 =
= 1069/ 28
Simplifying 1069/28, the answer is
= 38 5/28
And one more thing. An easier way to make a mixed number a improper fraction is the multiply the denominator by the whole number then add the numerator and whatever the denominator is it stays for example
38 5/28.
28 times 38 = 1064 then add the 5 and you get 1069! But we aren't done yet, the denominator was 28 so that means the full answer is 1069/28 and that is the Improper fraction form!
Hope this helps! (sorry I took so long)
~R.C aka dj
Answer: same, I’m busy studying and doing reviews....
Step-by-step explanation:
Answer:
A) x = 5
B) x = 4
Step-by-step explanation:
A) First, we add -2x to both sides and also add 3 to both sides. Then we divide everything by 2. (steps as shown below)

B) First, we add -2x to both sides and also add 14 to both sides. Then we divided everything by 5. (steps as shown below)

(hope you found the steps helpful!)
Answer:
Two or more linear equations in the same variables; also called a linear system. ... A linear system with infinitely many solutions. System of Linear Inequalities. Consists of two or more linear inequalities in the same variable.
Given that <span>a particular candidate for public office is in fact favored by 48% of all registered voters in the district, thus p = 0.48
If </span><span>a polling organization will take a random sample of 550 voters, i.e. n= 550.
</span>T<span>he approximate probability that p̂ will be greater than 0.5 is given by:

Therefore, </span><span>the
approximate probability that p̂ will be greater than 0.5, causing the
polling organization to incorrectly predict the result of the upcoming
election is 0.1739.</span>