The person should get $1530 in exchange for £900.
A ratio indicates the number of times one number contains another.
The exchange rate is given as:
£1 = $1.70
The equivalent amount of £900 in dollars is calculated as:
£1 = $1.70
Multiply both sides by 900:
£900 = $ (1.70×900)
£900 = $1530
Hence, the person should get $1530 in exchange for £900.
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What would most likely be the total amount of cans, in pounds, Sarah would collect in 10 weeks?
200
220
320
420
The amount of cans, in pounds,Sarah would collect in 10 weeks is:
220
The x and y value as according to the information are as follows:
x (Number of weeks) y(Amount of cans collected)
0 20
1 40
2 60
3 80
4 100
Hence, we see that with each increasing weeks the number of cans collected increased by a constant rate i.e. 20
The equation that represent these points are:
y=20(x+1)
Now we have to calculate the value of y when x=10
when x=10 we have:
y=20(10+1)
y=20×11
y=220
Hence, the answer is: 220
Answer:
the answer is 220 I got it right on flvs
Step-by-step explanation:
y=20x+20
y=20(10)+20
y=200+20
y=220
Answer:
Step-by-step explanation:
-Let h denote the amount that each friend receives.
-The fraction, h, of each friend is obtained by dividing the total amount by the number of friends plus herself included:
Hence, each friend gets a twelfth of a gallon()
m∠1=1/2(mJK+mKL)
m∠1=1/2mJK
m∠1=mJK−mKL
Answer:
just took test, confirming this other answer is right, good luck y'all
Step-by-step explanation:
2)1/3
3)1/6
4)-6
2y=-6x+8
First, the slope of any equation, is always the coefficient with the variable "x".
So, the slope for this line, is -6x.
To get rid of the coefficient with y, we need to divide 2, from both sides of the equal sign.
2y=-6x+8
2
y=-3+4
Now that we have our new equation, we can see that the slope of our line has also changed, from -6x to-3x. Because -6÷2=-3.
And to find the perpendicular slope, you change the reciprocal of the slope so from -3 to 1/-3 and then you change the sign of the slope so from 1/-3 to 1/3. That is your final answer.
The answer is 2) 1/3.