Answer:
In complete questions, the completed question is in ask details
Step-by-step explanation:
Maureen has 3shops
Each sells 500bagels per day
shop A
Total bagels sample is 50 and 10 whole wheat bagels
Shop B
Total bagels sample is 100 and 23 Whole-wheat bagels
Shop C:
Total bagels sample is 25 and 7 Whole-wheat bagels.
It is noticed that the simple space of shop B is more than shop A, notice that shop B sample space is small and it can not give a reasonable valid inference.
Then, Both shop A and shop B sample space is large enough to give a reasonable valid inference
B) 200 cm ^2
C) 25 cm ^2
D) 100 cm ^2
Answer:
Rotation about 90° counter clockwise (x , y) →→ ( -y, x ).
Step-by-step explanation:
Given : Triangle XYZ has vertices X(1, 3), Y(0, 0), and Z(–1, 2). The image of triangle XYZ after a rotation has vertices X'(–3, 1), Y'(0, 0), and Z'(–2, –1).
To find : Which rule describes the transformation.
Solution : We have given
vertices X(1, 3) →→ X'(–3, 1)
Y(0, 0) →→ Y'(0, 0),
Z(–1, 2) →→ Z'(–2, –1).
Here , we can see in each coordinates value of y become -x and x become y.
(x , y) →→ ( -y, x ) this the rule of rotation about 90° counter clockwise.
Therefore, rotation about 90° counter clockwise (x , y) →→ ( -y, x ).
Answer:
150 vouchers to wash trucks were sold
250 vouchers to wash compact cars were sold
Step-by-step explanation:
Here, we are interested in calculating the number of each type of vouchers sold.
Let the number of vouchers to wash trucks be x while the number of vouchers to wash compact trucks be y.
Firstly, we know that both sums up to be 400.
Mathematically;
x + y = 400 •••••••••(i)
Secondly,
since a voucher to wash trucks sell $4, and we sold a total of x, the amount generated from selling is 4 * x = $4x
Same way for the vouchers to wash compact cars, we have a total of $3 * y = $3y
The sum of both gives $1350, which is the total sales.
Mathematically;
4x + 3y = 1350 ••••••(ii)
So we have two equations to solve simultaneously;
x + y = 400
4x + 3y = 1350
Multiply equation i by 4 , we have;
4x + 4y = 1600
4x + 3y = 1350
Subtract equation ii from i, we have 4y-3y = 1600-1350
y = 250
From equation 1, we know that
x + y = 400
This means that;
x = 400 -y
x = 400 -250
x = 150