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3 years ago

A standard working day is 8 hours. If you were to work 125% of a normal day, how many total hours would you work?

Mathematics

2 answers:

Soloha48 [4]3 years ago

8 0

Whenever we see "of" we know its multiplication

125% x a normal day

125% x 8

$\frac{125}{100}$ x 8

Naya [18.7K]3 years ago

3 0

Answer:

Step-by-step explanation:

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Answer................:8x^2-2x-1

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The reciprocal of 11/12

Artist 52 [7]

12/11

Step-by-step explanation:

so all we have to do is flip 12/11

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3 years ago

Solve the simultaneous equations 4x+3y=1 4x^2+3xy+y^2=2

Fantom [35]

Notice that the second equation,

4x ² + 3xy + y ² = 2

can be written as

x (4x + 3y) + y ² = 2

and the first equation says 4x + 3y = 1, so this reduces to

x + y ² = 2

Solve the first equation for x :

4x + 3y = 1

4x = 1 - 3y

x = (1 - 3y)/4

Substitute this into the reduced second equation to get a quadratic equation in y, which happens to be easily factorized and solved:

(1 - 3y)/4 + y ² = 2

1 - 3y + 4y ² = 8

4y ² - 3y - 7 = 0

(4y - 7) (y + 1) = 0

4y - 7 = 0 or y + 1 = 0

y = 7/4 or y = -1

Solve for x :

x = (1 - 3 (7/4))/4 or x = (1 - 3 (-1))/4

x = -17/16 or x = 1

So the two solutions are (x, y) = (-17/16, 7/4) and (x, y) = (1, -1).

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2 years ago

Kenidi is shopping for a couch with her dad and hears him ask the salesperson, "How much is your commission?"The salesperson say

denis23 [38]

Answer:37.15

Step-by-step explanation:

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3 years ago

An instructor who taught two sections of engineering statistics last term, the first with 20 students and the second with 30, de

Lelechka [254]

Answer:

(a) $P(X=10) = 0.2070$

(b) $P(X\geq 10) = 0.3798$

Step-by-step explanation:

Note that in this problem we have an initial population N = 50, of which 30 fulfill a certain characteristic "m" (belong to the second section). Then, from the population N, a sample of size n = 15 is selected and it is desired to know how many comply with the desired characteristic (second section).

Let X be the number of projects in the second section, then X is a discrete random variable that can be modeled by a hypergeometric distribution.

(a)

Therefore, to answer question (a) we use the following equation presented in the attached image:

Where:

$N = 50\\m = 30\\n = 15\\X = 10$