Solve this proportion:
4/16 = s/8
Solve this proportion:
3/6 = 7/d
Tell whether the two ratios form a proportion. Explain.
9/24 and 15/40
Tell whether the two ratios form a proportion. Explain.
20/32 and 12/20
Solve.
x – 2 1/3 = - 4 4/15
Solve.
3 6/7x = 2 1/4
????? im not sure if im doing ... well any of these the correct way???
4/16 = s/8
Solve this proportion:
3/6 = 7/d
Tell whether the two ratios form a proportion. Explain.
9/24 and 15/40
Tell whether the two ratios form a proportion. Explain.
20/32 and 12/20
Solve.
x – 2 1/3 = - 4 4/15
Solve.
3 6/7x = 2 1/4
????? im not sure if im doing ... well any of these the correct way???
-
Hi:
4/16 = s/8 - original equation
4*8= 16s - cross multiplication
32 = 16s - multiplication 4*8
1/16 * 32 = 1/16 * 16s - Multiplying the reciprocal of a coefficient to both sides of the equation to solve for s
32/16 = s - Multiplication
2 = s - Division
Proof or check
4/16 = s/8 - original equation
4/16 = 2/8 - plugging s with 2
1/4 = 1/4 - Division
it checks and equals
Number 2 :
3/6 = 7/d - original equation
6*7= 3d - Cross Multiplication
42 = 3d - Multiplication of 6 and 7
1/3 *42 = 3d* 1/3 - Multiplying the reciprocal of a coefficient to both sides of the equation to solve for d
42/ 3 = d - Multiplication
14 = d - Division
Proof or check
3/6 = 7/d - original equation
3/6 = 7/14 - plugging d with 14
1/2 = 1/2 - Division
it checks and equals
Number 3
Given :
9/24 and 15/40
whether the two ratios form a proportion and explain why?
since proportion are two ratio that equal each other ( reason: Definition of a proportion) So
le see if
9/24 = 15/40
two ways to do this
1) reduce both fraction down to lowest common fractions
2) cross multiply it and divide it out
I will do this by # 1:
9/24 = 3/8 - reason: ( (9/3 = 3 )/ (24/3 = 8 ) = 3/8
15/40 = 3/8 reason : ( 15/5 = 3 ) / ( 40 /5 = 8 ) = 3/8
so
does 3/8 = 3/8
yes it does - So it is a proportion by the Definition of a proportion
4/16 = s/8 - original equation
4*8= 16s - cross multiplication
32 = 16s - multiplication 4*8
1/16 * 32 = 1/16 * 16s - Multiplying the reciprocal of a coefficient to both sides of the equation to solve for s
32/16 = s - Multiplication
2 = s - Division
Proof or check
4/16 = s/8 - original equation
4/16 = 2/8 - plugging s with 2
1/4 = 1/4 - Division
it checks and equals
Number 2 :
3/6 = 7/d - original equation
6*7= 3d - Cross Multiplication
42 = 3d - Multiplication of 6 and 7
1/3 *42 = 3d* 1/3 - Multiplying the reciprocal of a coefficient to both sides of the equation to solve for d
42/ 3 = d - Multiplication
14 = d - Division
Proof or check
3/6 = 7/d - original equation
3/6 = 7/14 - plugging d with 14
1/2 = 1/2 - Division
it checks and equals
Number 3
Given :
9/24 and 15/40
whether the two ratios form a proportion and explain why?
since proportion are two ratio that equal each other ( reason: Definition of a proportion) So
le see if
9/24 = 15/40
two ways to do this
1) reduce both fraction down to lowest common fractions
2) cross multiply it and divide it out
I will do this by # 1:
9/24 = 3/8 - reason: ( (9/3 = 3 )/ (24/3 = 8 ) = 3/8
15/40 = 3/8 reason : ( 15/5 = 3 ) / ( 40 /5 = 8 ) = 3/8
so
does 3/8 = 3/8
yes it does - So it is a proportion by the Definition of a proportion
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