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marusya05 [52]
3 years ago
7

Let f(x) = 4x - 7 and g(x) = 2x - 3. Find (fog)(4).

Mathematics
2 answers:
REY [17]3 years ago
6 0

Answer:

13

Step-by-step explanation:

(f∘g)(4) is another way of writing f(g(4)).

First, find g(4).

g(x) = 2x − 3

g(4) = 2(4) − 3

g(4) = 5

Now substitute into f(x).

f(x) = 4x − 7

f(g(4)) = 4g(4) − 7

f(g(4)) = 4(5) − 7

f(g(4)) = 13

ad-work [718]3 years ago
6 0

(f\circ g)(x)=4(2x-3)-7=8x-12-7=8x-19\\\\(f\circ g)(4)=8\cdot4-19=13

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A stand at a farmers market sells different types of apples as shown in the table. which type of apple cost the least per pound?
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Where is the table?

Step-by-step explanation:

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Of the 1,000 students in a local college, 420 own brand X mobile phones and 580 own brand Y mobile phones. Of these students, 80
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If we were to put this in terms of a venn diagram, we would have 360 owning only brand X, 500 owning only brand Y, and 80 in between, owning both. Therefore, 80 out of the 580 owners of brand Y may have X as well, which we put into fraction form 80/580, and reduce to 4/29.
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Is 12/4 equal to 3/12
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Answer:

No, it is not.

Step-by-step explanation:

The decimal value of 12/4 is 3

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Work out the area of a parallelogram of base 10cm and height 4cm
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The letters in the given list are written on tiles, one letter per tile. A, B, C, F, G, I, K, L, O, P, Q, T, V, W, X, Z The 16 t
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Answer:

(a) \frac{1}{16}

(b)\frac{1}{8}

(c)\frac{3}{16}

(d)\frac{15}{16}

Step-by-step explanation:

The letters in each tile are:

A, B, C, F, G, I, K, L, O, P, Q, T, V, W, X, Z

Total Number of tiles n(S)=16

(a)The probability of drawing any one of the letters

The Probability of drawing any one of the letters =\dfrac{1}{n(S)}=\dfrac{1}{16}

(b)The probability of drawing either an "F" or "P" tile

P(Either an F or a P Tile) = P(drawing an F Tile )+P(drawing a P Tile)

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(c)The probability of drawing a vowel

The Vowel Tiles are: A,I,O

Number of Vowels =3

\text{P(Drawing a vowel)}=\dfrac{3}{16}

(d)The probability of not drawing a "Q" tile

\text{P(Drawing a Q tile)}=\dfrac{1}{16}\\Therefore:\\\text{P(Not Drawing a Q tile)}=P(Q^c)=1-\dfrac{1}{16}\\=\dfrac{15}{16}

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