Adult ticket costs= $46
Children ticket costs= $104
Let x represent the price of adult tickets
Let y represent the price of children tickets
x + y= 150.......equation 1
8x + 3y= 970........equation 2
From equation 1
x= 150 - y
substitute 150-y for x in equation 2
8(150-y) + 3y= 970
1200- 8y + 3y= 970
-8y + 3y= 970-1200
-5y= -230
y= 230/5
y= 46
From equation 1
x + y= 150
x + 46= 150
x= 150 - 46
x= 104
Hence the cost of children tickets is $104 and the cost of adult tickets is $46
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Answer:
-1x - 3 or -x - 3
Step-by-step explanation:
1/5 (5x - 15) - 2x =
1x - 3 - 2x =
1x - 2x - 3 =
-1x - 3
Answer: Choice A) Slope = -1
==============================================
Explanation:
The two points given to us are (x1,y1) = (0,-2) and (x2,y2) = (2,-4)
Subtract the y coordinates
y2-y1 = -4-(-2) = -4+2 = -2
Subtract the x coordinates in the same order
x2-x1 = 2-0 = 2
Divide the two results to get the slope m
m = (y2-y1)/(x2-x1)
m = -2/2
m = -1
Answer:
Step-by-step explanation:
Amount = Rs 8820
Compound Interest = Rs 820.
Step-by-step explanation:
We have to find the amount and the compound interest on Rs. 8000 at 5% per annum for 2 years compounded annually.
Let the Principal sum of money = P
Rate of Interest = R
Time Period = T
Amount of money = A
As we know that Amount formula for compounded annually is given by;
Amount =
Or
Now, we are given with P = Rs 8000 , R = 5% p.a. and T = 2 years; we have to find the amount,i.e;
A =
A =
A = Rs 8820
That means Amount = Rs 8820
Also, Compound Interest formula is given by;
Amount = Principal + Compound Interest
Compound Interest = Amount - Principal
= Rs (8820 - 8000)
= Rs 820
Therefore, amount and the compound interest on Rs 8000 at 5% per annum for 2 years compounded annually are Rs 8820 and Rs 820 respectively.
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Acual answer sorry
the complement of 44° is 46°