Which of the following is the correct procedure of measuring flour? 1. Sift the flour. 2. Prepare all the needed materials 3. Level off the excess ingredients with spatula 4. Scoop to fill the measuring cup to overflow. Do not shake.
A. 1, 2, 3 and
B. 2, 1, 4 and 3
C. 4, 3, 2 and 1
D. 2, 3, 4 and 1
Answers
Answer:
Correct option is
B
3x(x−2)(x+2)
Given volume of cuboids is 3x
3
−12x
The volume of cuboid =lbh =3x(x
2
−4)
We know x
2
−y
2
=(x+y)(x−y)
∴3x(x
2
−4) =3x(x+2)(x−2)
Then dimensions are 3x,(x+2) and (x−2).
Answer:
Correct option is
B
3x(x−2)(x+2)
Given volume of cuboids is 3x
3
−12x
The volume of cuboid =lbh =3x(x
2
−4)
We know x
2
−y
2
=(x+y)(x−y)
∴3x(x
2
−4) =3x(x+2)(x−2)
Then dimensions are 3x,(x+2) and (x−2).
Answer:
Correct option is
B
3x(x−2)(x+2)
Given volume of cuboids is 3x
3
−12x
The volume of cuboid =lbh =3x(x
2
−4)
We know x
2
−y
2
=(x+y)(x−y)
∴3x(x
2
−4) =3x(x+2)(x−2)
Then dimensions are 3x,(x+2) and (x−2).
Answer:
Correct option is
B
3x(x−2)(x+2)
Given volume of cuboids is 3x
3
−12x
The volume of cuboid =lbh =3x(x
2
−4)
We know x
2
−y
2
=(x+y)(x−y)
∴3x(x
2
−4) =3x(x+2)(x−2)
Then dimensions are 3x,(x+2) and (x−2).
Answer:
Correct option is
B
3x(x−2)(x+2)
Given volume of cuboids is 3x
3
−12x
The volume of cuboid =lbh =3x(x
2
−4)
We know x
2
−y
2
=(x+y)(x−y)
∴3x(x
2
−4) =3x(x+2)(x−2)
Then dimensions are 3x,(x+2) and (x−2).
Answer:
Correct option is
B
3x(x−2)(x+2)
Given volume of cuboids is 3x
3
−12x
The volume of cuboid =lbh =3x(x
2
−4)
We know x
2
−y
2
=(x+y)(x−y)
∴3x(x
2
−4) =3x(x+2)(x−2)
Then dimensions are 3x,(x+2) and (x−2).
Answer:
Correct option is
B
3x(x−2)(x+2)
Given volume of cuboids is 3x
3
−12x
The volume of cuboid =lbh =3x(x
2
−4)
We know x
2
−y
2
=(x+y)(x−y)
∴3x(x
2
−4) =3x(x+2)(x−2)
Then dimensions are 3x,(x+2) and (x−2).
Answer:
Correct option is
B
3x(x−2)(x+2)
Given volume of cuboids is 3x
3
−12x
The volume of cuboid =lbh =3x(x
2
−4)
We know x
2
−y
2
=(x+y)(x−y)
∴3x(x
2
−4) =3x(x+2)(x−2)
Then dimensions are 3x,(x+2) and (x−2).
Answer:
Correct option is
B
3x(x−2)(x+2)
Given volume of cuboids is 3x
3
−12x
The volume of cuboid =lbh =3x(x
2
−4)
We know x
2
−y
2
=(x+y)(x−y)
∴3x(x
2
−4) =3x(x+2)(x−2)
Then dimensions are 3x,(x+2) and (x−2).
Answer:
Correct option is
B
3x(x−2)(x+2)
Given volume of cuboids is 3x
3
−12x
The volume of cuboid =lbh =3x(x
2
−4)
We know x
2
−y
2
=(x+y)(x−y)
∴3x(x
2
−4) =3x(x+2)(x−2)
Then dimensions are 3x,(x+2) and (x−2).
Answer:
Correct option is
B
3x(x−2)(x+2)
Given volume of cuboids is 3x
3
−12x
The volume of cuboid =lbh =3x(x
2
−4)
We know x
2
−y
2
=(x+y)(x−y)
∴3x(x
2
−4) =3x(x+2)(x−2)
Then dimensions are 3x,(x+2) and (x−2).
Answer:
Correct option is
B
3x(x−2)(x+2)
Given volume of cuboids is 3x
3
−12x
The volume of cuboid =lbh =3x(x
2
−4)
We know x
2
−y
2
=(x+y)(x−y)
∴3x(x
2
−4) =3x(x+2)(x−2)
Then dimensions are 3x,(x+2) and (x−2).
Answer:
Correct option is
B
3x(x−2)(x+2)
Given volume of cuboids is 3x
3
−12x
The volume of cuboid =lbh =3x(x
2
−4)
We know x
2
−y
2
=(x+y)(x−y)
∴3x(x
2
−4) =3x(x+2)(x−2)
Then dimensions are 3x,(x+2) and (x−2).
Answer:
Correct option is
B
3x(x−2)(x+2)
Given volume of cuboids is 3x
3
−12x
The volume of cuboid =lbh =3x(x
2
−4)
We know x
2
−y
2
=(x+y)(x−y)
∴3x(x
2
−4) =3x(x+2)(x−2)
Then dimensions are 3x,(x+2) and (x−2).
Answer:
Correct option is
B
3x(x−2)(x+2)
Given volume of cuboids is 3x
3
−12x
The volume of cuboid =lbh =3x(x
2
−4)
We know x
2
−y
2
=(x+y)(x−y)
∴3x(x
2
−4) =3x(x+2)(x−2)
Then dimensions are 3x,(x+2) and (x−2).