Which is the correct input-output table for the function ?f(x)=3/x+4
Answers
If the function is f(x) = 3 / (x + 4), a table could be
x f(x)
-8 -3/4
-7 -1
-6 -3/2
-5 -1
(-4 is no a valid input)
- 3 3
- 2 3/2
-1 1
0 3/4
1 3/5
2 3/6 = 1/2
3 3/7
4 3/8
If the function is f(x) = (3/x) + 4
Just substitute different values for x and obtain the respective outputs. In this case, x has to be different of o, i.e. 0 is not a valid input.
The answer is option B in the screenshot.
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In standard form, the number 72105.4 is written as 7.21054 × 10n where n is equal to ________.
Answers
Answer:
1) Linear Pair
2) Adjacent
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4) Vertical
10 1/9+ 5 14/15
Answers
Answer: options are
15
15 1/2
16
16 1/2
Step-by-step explanation:
10 1/9 + 5 14/15
91/9 + 89/15
722/45
I hope that's help:)
Please if you have question ask
Answers
So 19
= 373/5 + 59/3
= ((373 × 3) + (59 × 5)) / (5 × 3)
= (1119 + 295) / 15
= 1414/15
= 1414/15
= 94 4/15
74+19= 93
for 3/5+2/3 we need a common denominator which in this case would be 15 (the product of the two already existing denominators)
3x3=9 (the 3s are first numerator and the second denominator) so the first fraction is 9/15
5x2=10 (the first denominator and the second numerator) so the second fraction would be 10/15
9+10=19 (the numerators in both fractions) so it's 19/15 which we convert to a mixed numeral which is 1 4/15
93+1 4/15=94 4/15
hope this helps :)
Answers
b(15) = 6(15)
b(15) = 90....so 90 light bulbs are needed for 15 chandeliers
Answers
(-2,4) and (-2,8)
Answers
Answer:
4 units
Step-by-step explanation:
Given points:
- (-2, 4)
- (-2, 8)
As the x-coordinates of both points are the same, the two points line on the vertical line x = -2.
Therefore, to find the distance between the points, find the absolute value of the difference between their y-coordinates:
Therefore, the distance between points (-2, 4) and (-2, 8) is 4 units.
Answer:
+4
Step-by-step explanation: 4y and 8y would be 4 away from each other in the positive direction starting from 4y to get to 8y, therefore the diatance between (-2,4) and (-2,8) is 4