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Furkat [3]
2 years ago
5

Two plans for reaching a goal are given below. Plan A: Save $450 over the next 8 weeks by working 9 hours per week at $7. 20 per

hour. Plan B: Save $450 over the next 6 weeks by working 15 hours per week at $6. 50 per hour. Which of the following is a true statement? a. Only plan A will work for achieving the goal. B. Only plan B will work for achieving the goal. C. Both plans will work for achieving the goal. D. Neither plan will work for achieving the goal.
Mathematics
1 answer:
nalin [4]2 years ago
4 0

Answer:

C, both plans will work for achieving the goal.

Step-by-step explanation:

For plan A, you must multiply 7.20 by 9, then multiply the product by 8. The answer is 526.4 This means that plan A will work, and more than the original goal will be saved up.

For plan B, you must multiply 6.50 by 15, then multiply the product by 6. The answer is 585. This is more than the original goal, so plan B would work as well.

This means that C is correct, because both plans will work for achieving the goal.

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If f(x)=-x+3 find f(-3)
nekit [7.7K]
If f (x) = -x + 3

Then f (-3) = -(-3) + 3

f (-3) = 3 + 3

f (-3) = 6

Hope this helps!
8 0
3 years ago
Read 2 more answers
How to write 8,880 in expanded form
xxMikexx [17]
(8000)+(800)+(80)+(0)
7 0
3 years ago
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Maria divides 2015 by 1. Then she divides 2015 by 2 and then in order by 3, 4 etc. up to and including 1000. For each division s
9966 [12]

The biggest remainder obtained by dividing 2015 by either 1, 2, 3,

4,...,1000 is the option;

(C) 671

<h3>How can the biggest remainder be found?</h3>

The given number Maria divides is 2015

The divisors = 1, 2, 3, 4,..., 1000

Required:

The biggest remainder Maria noted down.

Solution:

From remainder theorem, we have;

p(x) = (x - a) × q·(x) + r(x)

Where;

r(x) = The remainder

q(x) = The quotient

(x - a) = The devisor

Which gives;

\dfrac{r(x) }{(x - a)}  = \dfrac{p(x) }{(x - a)} -\dfrac{(x - a) \times q(x) }{(x - a)} = \mathbf{ \dfrac{p(x) }{(x - a)} -q(x)}

Therefore;

r(x) = \mathbf{\left(\dfrac{p(x) }{(x - a)} -q(x) \right) \times (x - a)}

The remainder is largest when both  \left(\dfrac{p(x) }{(x - a)} -q(x) \right) and (x - a) are large

\left(\dfrac{p(x) }{(x - a)} -q(x) \right) is largest when the quotient changes to the next lower

digit and the divisor is not a factor.

By using MS Excel, we have, at 672, the remainder is found as follows;

r(x) = \left(\dfrac{2015}{672} -2\right) \times (672) = 671

At 672,  \left(\dfrac{p(x) }{(x - a)} -q(x) \right) ≈ 0.999, which when multiplied by 672, gives

the biggest remainder of 671, which is the biggest remainder.

  • The biggest remainder obtained by dividing 2015 by either 1, 2, 3, 4,...,1000 is <u>(C) 671</u>

Learn more about the remainder theorem here:

brainly.com/question/3283462

3 0
2 years ago
Consider the sequence shown.
Semmy [17]

Given:

The sequence is

436, 218, 109, 54.5, 27.25,...

To find:

The explicit formula for the given sequence.

Solution:

We have,

436, 218, 109, 54.5, 27.25,...

It is a GP because the two consecutive terms have common ratio.

Here,

First term : a=436

Common ratio : d = \dfrac{218}{436}

                             = \dfrac{1}{2}

                             = 0.5

Now, the explicit formula for a GP is

g_n=ar^{(n-1)}

Where, a is the first term and r is the common ratio.

Putting a=436 and r=0.5, we get

g_n=436(0.5)^{(n-1)}

Therefore, the correct option is c.

3 0
3 years ago
a sixth grade class has 12 boys and 24 girls consider this statement: &lt;br /&gt;for every two boys there are 4 girls do you ag
Nitella [24]
So the ratio of boys to girls is 12:24.. now, is that an equivalent ratio as 2 boys for 4 girls? or 2:4?  let's see.

\bf \cfrac{boys}{girls}\qquad 12:24\qquad \cfrac{12}{24}\implies \boxed{\cfrac{1}{2}}&#10;\\\\\\&#10;\cfrac{boys}{girls}\qquad 2:4\qquad \cfrac{2}{4}\implies \boxed{\cfrac{1}{2}}

you could start simplifying the 12/24 fraction by dividing by some common multiple, say 2, and get 6/12, then divide by 3 and get 2/4  and stop there.

then you'll notice that 12/24 is really 2/4 in disguise.
4 0
3 years ago
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