Answers
Related Questions
Main Idea: To evaluate an exponential growth or decay function, substitute a value for the exponent variable and simplify.
Evaluate each exponential function for the given value.
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In order to do this, we can just plug in 1 where it says t. It's exponential decay because the decay factor is less than one. We have:
f(t) = 2 * (1/2)^3 =
2* 1/2 * 1/2 * 1/2 =
2 * 1/8 =
2/8 =
1/4
Hope this helps!
The local water slides have 80 employees, of which 30% are temporary. How many temporary employees are there ?
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What is the area of the object Below?
A.
158 sq cm
B.
102 sq cm
C.
94 sq cm
D.
142 sq cm
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so
A = (8 x 4) +(10 x 7)
A = 32 + 70
A = 102
answer
B.
102 sq cm
4 x 8 = 32
32 + 70 = 102
102 is your answer. :-)
Can someone please help me
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So, those both will be equal to 180 degrees. Consecutive angles are supplementary.
2x-20+3x= 180
5x-20=180
Add 20 to both sides.
5x=200
x= 40
I hope this helps!
~kaikers
Add like terms
5x-20=180
Add 20 on both sides
5x=200
Divide by 5 on both sides
X=40
which is most likely the equation of the line shown on the graph?
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The slope is up one, over one.
The equation for this line would be
y = 1/1x + 3
which is equal to
y = x + 3
Hope this helps!
Answer:
The equation of line is y=x+3.
Step-by-step explanation:
Consider the provided graph.
The slope intercept form of a line is:
y=mx+c
Where m is the slope and c is the y intercept.
y-intercept is a point where the value of x is 0.
From the provided graph we can identify the y intercept of the line is 3. Because at (0,3) the value of x is 0.
Now find the slope of line as shown
[tex]m = \frac{Rise}{Run}[/tex]
Here for 1 unit of run the graph rise 1 unit, thus the slope of the line is:
[tex]m = \frac{1}{1}=1[/tex]
Now substitute the value of m and c in the slope intercept form.
y=x+3
Hence, the equation of line is y=x+3.
determine the measure of angle bpc in the figure
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angle CPD = 38°
agian,
angle BPC + angle CPD = 90° ( sum of complementary angles)
or, angle BPC + 38 = 90
or, angle BPC = 90 - 38
or, angle BPC = 52°
therefore BPC = 52
ASAP
Kim and Leon together have $111. if kim has $17 more than Leon, how much does each person have?
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The equation:
(L+17) + L = 111
The parenthesis represent how much Kim has. We can take the parenthesis out to actually solve the equation.
L + 17 + L = 111
Let's add like terms, which is L.
2L + 17 = 111
Subtract 17 on both sides.
2L= 94
Divide.
L= 47
We know Leon has 47, now we have to solve Kim by just adding 17 since she has 17 more than Leon.
47+17= 64
So Kim has 64. Let's check by adding and making sure their two values are equal up to 111.
64+47=111
Leon has $47 and Kim has $64.
Leon has $47 and Kim has $64. We solved the problem by setting up an equation with the given information and solving for each person's amount.
The question presents a typical algebraic problem. Let's denote Leon's amount of money as L and Kim's amount as K. According to the problem, Kim has $17 more than Leon, so we can write this as K = L + $17.
Since the total amount of money they have together is $111, we can formulate the following equation: L + K = $111. By substituting the first equation into the second, we get L + (L + $17) = $111.
Simplifying by combining like terms, we get 2L + $17 = $111. To find the value of L, we subtract $17 from both sides, resulting in 2L = $94. Dividing by 2 gives us L = $47.
Since K = L + $17, we substitute the value of Leon's money to find Kim's: K = $47 + $17 = $64. So Leon has $47 and Kim has $64.
which equation below will produce a decay curve
y=2(4)^x
y=3^x-4
y=6(1/3)^x
y=1/2(3)^x
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answer : y=6(1/3)^x, option C
Decay curve means when x value increases the y value will decrease.
We plug in 3 values for x and check the y value
Lets start with first option
[tex] y=2(4)^x [/tex]
x=0 , y= 2
x=1, y= 8
x=2, y=32
when x value increases the y value also increases. so option A is not a decay curve
[tex] y=3^x -4 [/tex]
x=0 , y= -4
x=1 , y= -1
x=2 , y = 5
when x value increases the y value also increases. so option B is not a decay curve.
[tex] y= 6(\frac{1}{3})^x [/tex]
x=0, y = 6
x=1, y = 2
x=2 , y= 0.67
when x value increases the y value decreases. so option C is a decay curve
The equation that will produce a decay curve is y = 6(1/3)^x.
Explanation:The equation that will produce a decay curve is y = 6(1/3)x.
A decay curve is characterized by exponential decay, where the base of the exponent is less than 1. In this equation, the base is 1/3, which is less than 1. As x increases, the value of (1/3)x decreases, resulting in a decay curve.
For example, if we substitute x = 0 into the equation, we have y = 6(1/3)0 = 6(1) = 6. As x increases, the value of y decreases exponentially.
Find the coordinates of quadrilateral PQRS with vertices P(1, 4), Q(-1, 4), R(-2, -4) and S(2, -4) under the translation (x,y)---> (x-5,y+3) ("that is an arrow btw not a less than sign or equal to sign").
a.
P’(-4, 7), Q’(-6, 7) , R’(-7, -1) and S’(-3, -1)
b.
P’(6, 7), Q’(4, 7) , R’(3, -1) and S’(7, -1)
c.
P’(-4, 1), Q’(-6, 1) , R’(-7, -7) and S’(-3, -7)
d.
P’(6, 1), Q’(4, 1) , R’(3, -7) and S’(7, -7)
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(x, y) ---> (x-5, y + 3)
P (1,4) ---> (1-5,4 + 3) >> (-4, 7)
Q (-1,4) ---> (-1-5,4 + 3) >> (-6, 7)
R (-2, -4) ---> (-2-5, -4 + 3) >> (- 7, -1)
S (2, -4) ---> (2-5, -4 + 3) >> (-3, -1)
Answer:
a.
P’(-4, 7), Q’(-6, 7) , R’(-7, -1) and S’(-3, -1)
Answer:
a. P’(-4, 7), Q’(-6, 7) , R’(-7, -1) and S’(-3, -1)
Step-by-step explanation:
what is 2.8 millimeters written in expanded form?
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Expanded form is a way to write a number that shows the value for each place.
[tex] 2.8 \; mm = 2\; mm+\; 0.8\; mm [/tex]
bottle of a chemical solution that contains 75% alcohol. The bottle contains 500 milliliters of solution. How many milliliters of alcohol are in the solution?
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Answer:
500 x 0.7 = 350 I hope it helps
Step-by-step explanation:
create a sketch of the graph of a function whose gradient is linear and that gradient has an x-intercept at x=4
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There were n signers of the Declaration of Independence. The youngest was Edward Rutledge, who was x years old. The oldest was Benjamin Franklin, who was y years old. X is 25% of 104, 7 is 10% of y, and n is 80% of y. Y is what percent of (n+y-x)?
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Y= 7/.10 Y=70
N= .8 x 70 N=56
n+y-x 56+70-26=100
70/100 = .7 or 70%
The answer is: Y is 70% of (n+y-x)
Answer:
70%
Step-by-step explanation:
First we calculate X using the following formula:
X = 25/100 * 104
X = 0.25 * 104
X = 26
Then we calculate Y using the following formula:
7 = 10/100 * Y
7 = 0.1 * Y
7/0.1 = Y
Y = 70
Then we calculate N as per the formula below:
N = 80/100 * Y
N = 0.8 * 70
N = 56
Finally using the formula mentioned in question we derive Y what percent of N + Y - X:
= Y/ (N + Y - X) * 100
= 70/ (56 + 70 - 26) * 100
= 70/100 * 100
= 70%
Find the value of X. If your answer is not an integer, leave it in simplest radical form. The diagram is not drawn to scale. Please show steps.
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Tan(α)=Opposite leg/Adjacent leg
The angle α is 60°, so the opposite leg is "x" and the adjacent leg is 5.
2. When you substitue these values, you have:
Tan(α)=Opposite leg/Adjacent leg
Tan(60°)=x/5
x=(5)(Tan(60°)
x=5√3
Then, the answer is: The value of "x" is 5√3
The cost of a gallon of gas recently doubled. By what percent did it increase? A) 50% B) 100% C) 150% D) 200%
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If a cost of a gallon recently doubled, then it increased by 50%. This is because half of 100% is 50% and it takes one more 50% to double.
Hope this helps you.
Have a great day!
Answer:
it is 100%
Step-by-step explanation:
i did it on usa test prep
Name a geometric technique that can give an illusion of depth to a two-dimensional figure.
a.
Fibonacci sequence
c.
Golden mean
b.
one-point perspective
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Justification:
The one-point perspective is a mathematical (geometric) technique that permits to represent the real objects (which are in 3D) in a flat sheet of paper (or canvas or any flat surface use to draw), which is a 2-D figure.
With this technique, the objects appear smaller as they are further away which is what gives the illusion of 3D (perspective).
To get the effect of 3D, the lines on the drawing converge towards a point on the horizon line.
This is an ADDMATHS QUESTION so I'm not sure if anyone can help me but please try to ㅠ ㅠ: Find the equation of the normal to the curve y=ln(2x^2 - 7) at the point where the curve crosses the positive x-axis. Give your answer in the form ax+by+c=0 , where a, b and c are integers.
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We find the positive zero-crossing at x=2, and the slope of the curve at that point to be 8. Thus the line will have slope -1/8 and can be written as
.. x +8y -2 = 0
First, take the derivative of the equation given:
[tex]y = ln(2x^2-7)[/tex]
[tex]y' = \frac{4x}{2x^2-7} [/tex]
At 2, the function has a derivative of 8 (just plug in 2 to y'). So, the perpendicular to that has to have the slope -1/8 because of the negative-inverse rule. We have this until now:
[tex]y = -\frac{1}{8}x -2[/tex]
Now, we have to get a 0 on the right side, so, just get everything on the other side, and you are done.
Find the quotient of -5x^3+20x^2-25x/-5x
A: -5x^3+20x^2+5
B: x^2-4x+5
C: -x^2-4x+5
D: x^2+4x-5
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divide -5x into each term
=(-5x^3/-5x) + (20x^2/-5x) + (-25x/-5x)
when dividing exponents, subtract
=1x^2 - 4x + 5
=x^2 - 4x + 5
ANSWER:
B) x^2 - 4x + 5
Hope this helps! :)
In a fifth grade class 3/4 of the students like to go to the movies.Of the students who like to go to the movies 2/3 of them like action movies.What fraction of the students in the class like to go to action movies?
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[tex] \frac{2}{3}* \frac{3}{4} = \frac{1}{2}=0,5 [/tex] or 50% of the students like to go to action movies.
hali invested money into an account that is guaranteed to grow$28 each year. she graphs a line that represents the growth of the account. with x representing the number of years since she first opened the account and y representing the number of dollars in it. what is the slope of the line?
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gradient of the graph/ slope (m) = Change in y / change in x
so if we take a certain portion of the graph
x is the number of years, since we know the growth for one year,
lets take change in x as 1 year
y is amount of dollars, the change in amount of dollars for one year is 28
therefore change in y is 28
m(slope) = 28(change in y) / 1 (change in x)
= 28
The table of values represents a quadratic function.
What is the average rate of change for f(x) from x = 0 to x = 10 ?
x f(x)
−10 184
−5 39
0 −6
5 49
10 204
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The average rate of change on the interval is 21.
The average rate of change for any function f(x) is the ratio of change in its y-values to change in its x-values for any two particular points on the curve of the function f(x). Mathematically, we can write it as follows :-
Average rate of change = [tex] \frac{f(x_{2})-f(x_{1})}{x_{2}-x_{1}} [/tex]
It says to find the average rate of change from x = 0 to x = 10.
From the given table, x = 0 corresponds to y = f(0) = -6 and x = 10 corresponds to y = f(10) = 204.
So we have two points A(0, -6) and B(10, 204).
Using the above formula, we can find average rate of change from A to B.
Average rate of change from (0, -6) to (10, 204) = [tex] \frac{204-(-6)}{10-0} =\frac{204+6}{10} = \frac{210}{10} =21 [/tex]
Hence, the final answer is 21.
What is the volume of the cube?
A.
1944 mm3
B.
54 mm3
C.
324 mm3
D.
5832 mm3
PLEASE HELP , I WILL MARK BRAINLIEST ..
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The volume of the cube is :
18 × 18 × 18= 5 832 mm³
The answer is D.
Jane drew a point that was 1 unit to the right of the y-axis and 7 units above the x-axis.what is the ordered pair for this location
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The length of the bed is 9 feet and 6 inches. The sheet is made for a bed that is 79 inches. How short is the sheet?
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9 * 12 = 108 + 6 = 114 inches ( length of the bed)
114 - 79 = 35 inches too short
Answer:
its 2 feet and 11 inches
Step-by-step explanation:
What happens if the correlation coefficient equals 0?
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The table on the right shows last initials of basketball players and the number of games played by each. Find the z-score for player Upper G's games played.
Player Games Played
A 75
B 81
C 72
D 79
E 76
F 80
G 75
H 79
J 73
K 79
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find the GCF of 15x^4 and 35x^2
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your answer would be: 5x^2
I need help please help please please please
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It is described in the problem statement as "a cost for every one-tenth of a mile traveled." It is described in the table header as "Mileage Cost in Dollars."
The only value in the "Mileage Cost in Dollars" column is 1, which corresponds to a distance of 1/10 mile. So, it appears the numerical value of "the other cost" is $1 for each tenth-mile traveled.
___
The problem statement does not make clear whether the desired answer is the description of the other cost, or its numerical value.
Can someone plz give the answers to 13&14 people said that couldn’t see it so I put this one up :)
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14. 4*(1/5) = 4/5 . . . . . . . pounds of beef in 4 hamburgers
PLEASE HELP WILL GIVE BRAINLIEST AND 20 POINTS
The surface area of a square pyramid is 136 square inches. The base length is 4 inches. What is the slant height?
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The side length of the base is 4. Find the surface area of the base only by squaring the side length - 4² - which is 16. The surface area of the base is 16 in².
The surface area of the entire pyramid can be found using this equation:
[tex]SA = B + \frac{1}{2} nbl[/tex]
Where:
- SA is the surface area (136 square inches)
- B is the area of the base (16 square inches)
- n is the number of triangles (4, because it's a square pyramid)
- b is the base length (4 inches)
- l is the slant length
Note that we have many parts of this equation, and all we need is the slant length. So, let's format the equation with what we have:
[tex]136 = 16 + \frac{1}{2} * 4 * 4 * l[/tex]
So then we want to solve for l, the slant height. So, start by subtracting 16 from each side. This would give us:
[tex]120 = \frac{1}{2} * 4 * 4 * l[/tex]
Now, multiply both sides by 2 to get rid of the fraction:
[tex]240 = 4 * 4 * l[/tex]
Finally, divide both sides by four, twice (divide by 16):
[tex]15 = l[/tex]
So, we know that the slant height of this pyramid is 15 inches.