If Maya makes 5 bracelets in 2/3 hours, then she can make approximately 11 bracelets in 1.5 hours.
Given the parameter:
Maya makes 5 bracelets in 2/3 hours.
How many can she make in 1.5 hours?
To determine the number of bracelets Maya can make in 1.5 hours, we can set up a proportion.
Let 'x' be the number of bracelets in 1.5 hours
(5 bracelets) / (2/3 hour) = (x bracelets) / (1.5 hours)
Solve for x:
x × 2/3 = 5 × 1.5
x × 2/3 = 5 × 3/2
x × 2/3 = 5 × 3/2
2x/3 = 15/2
2x × 2 = 3 × 15
4x = 45
x = 45/4
x = 11.25
x ≈ 11 bracelets
Therefore, she can make approximately 11 bracelets in 1.5 hours.
Learn more about proportions at :brainly.com/question/29774220
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Answer:
They should deposit $81.38 monthly.
Step-by-step explanation:
We know that,
where,
FV of annuity = $35,450
P = monthly payment,
r = rate of interest = 5.5% annually =
n = number period = 20 years = 240 months
Putting all the values,
Therefore, they should deposit $81.38 monthly.
Answer:
Step-by-step explanation:
Multiply each term inside the brackets and be aware that is just . So, we are given :
Lets start by multiplying the outer term :
Now first inner :
Now second inner :
Now last :
Now, we must simplify the last term while keeping in mind is just :
Now add up all like terms :
And that's it!
Answer:
Step-by-step explanation:
2(3)+8. =6 + 8. = 35 x 102. = 3.5 x 10-1. 3.5 x 10". = 14 ... Substitute b with – 3 and solve. 3). A. 783. 5(-3)2-2(-3)+1. =5(9)+6+1. =45+7. =52 ... (4 – 5x) – (3 – 2x). (4 – 5x)+(-3+ 2x). _+(4 – 5x). +(-3+2x). 1- 3x. to solve. ... (3r' -5+2x). “ - [(7x² +5)– (4x' – 5x)]. – L(7x² +5)– (4x' – 5x). =-|(7x² + 5) – 4x² + 5x].
Hi
|-6|+|-3+-5|
|-6|+|-3-5|
6+|-8|
6+8
= 14
I hope that's help !
3,659 in ^3
11,488 in ^3
2,964 in ^3
944 in ^3
Answer:
Well, I think we all worked with variables, but don't realise about it, because when people see these terms ''variable'', ''algebra'', they freak out.
The reality is that variables are everywhere, they are all those stuff that can variate: weigh, highness, money, population, interests, and so on.
A common problem I solved using variables is measuring time. For example, when I'm going to school I tend to calculate the time of my way.