B.f=7 8/9
C.f=8 7/9
there is only three answers to choose from
The required solution to the given equation is f = 8 8/9, which is the correct answer that would be option (A).
The equation is defined as mathematical statements that have a minimum of two terms containing variables or numbers that are equal.
The equation is given in the question below as:
⇒ f + 2/9 = 9 1/9
We have to determine the evaluation of the given equation.
⇒ f + 2/9 = 9 1/9
According to the given equation, the required solution would be as:
⇒ f + 2/9 = 9 1/9
Convert the mixed number to the fraction,
⇒ f + 2/9 = 82/9
⇒ f = 82/9 - 2/9
Take the LCM in the terms of fractions
⇒ f = (82 - 2)/9
⇒ f = 80/9
⇒ f = 8 8/9
Therefore, the required solution to the given equation is f = 8 8/9.
Hence, the correct answer would be an option (A).
Learn more about the equation here:
#SPJ2
Each of the ceiling fans has a price of 552.00. The
price of curtains for each small window (S) is 539 50.
and the price of curtains for the large window (L) is
twice that for the small window Based on this
information which of the following values is closest to
the total price Mrs. Smith will pay for curtains and
ceiling fans
Answer:
4353.5
Step-by-step explanation:
2 bedrooms and a living room, sorry I forgot to add that in, there's also 3 small windows and a large one
3 rooms
552*3 = 1656
small window = 539.50 * 3 = 1618.50
Large window - 2*539.50 = 1079
1656+1618.5+1079=4353.5
Answer:
J. $354
Step-by-step explanation:
There are three rooms (including the two bedrooms and one living room) that will have a ceiling fan in it. The price of one ceiling fan is $52.0 . $52 x 3= $156.
There are four windows, including one large one and three small ones. The price of one small curtain is $39.50. $39.50 x 3= $118.50 .
The price of one large curtain is double that of a small curtain. $39.50 x 2= $79.
Now, let's add this all up. $156 (3 ceiling fans) + $118.5 (3 small curtains) + $79 (1 large curtain) = $353.5
Round your answer to get $354.
Answer:
Answer:
Step-by-step explanation:
According to the given information, the team invested
, that is, $25 on key chains.
With the shipping, .
So, the invested 33$. That means they need to sell in order to have an income greater than $33 to make profits, that's the condition.
Therefore, this situation can be modeled as
In words, the sell $2 per key chain must obtaine more than $33.
Then, we solve for
So, the need to sell 17 key chains to make profits. Notice, if they sell 16 they would make $32, which is under the condition to make profits.