Given that 1 km is equal to 100000 cm, the ratio of "1 cm represents 1 km" is identical to the ratio of "1:100000."
The ratio in the question has been adjusted from millimeters to centimeters and is presently being altered from centimeters to kilometers. In light of the fact that 1 centimeter is equal to 0.00001 kilometers, the original ratio of 1cm:1km can be restated as 1:100000. In other words, 1cm represents 1km is the same ratio as 1:100000. This is a demonstration of how units of measure can impact ratios and proportions in mathematics.
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Answer:
Step-by-step explanation:
Let x be the no. of minutes
Plan A
Monthly rental = $12
Call charges for 1 minute = 7¢
1 cents = 0.01 dollars
So, Call charges for 1 minute = $0.07
Call charges for x minutes = 0.07 x
Total cost of Plan A = 12+0.07x
Plan B
Monthly rental = $15
Call charges for 1 minute = 5¢
1 cents = 0.01 dollars
So, Call charges for 1 minute = $0.05
Call charges for x minutes = 0.05 x
Total cost of Plan B = 15+0.05x
An inequality in terms of the number of minutes which shows when Plan A is less expensive than Plan B=
Solving the inequality :
So, the no. of minutes must be less than 150 for Plan A to be less expensive than Plan B
Hence an inequality in terms of the number of minutes which shows when Plan A is less expensive than Plan B is
Answer:
130
Step-by-step explanation:
22 + 18 x 6 = 130
Answer:
The pineapple is 6 the orange on the bottom question is 3 and the banana is 24
Step-by-step explanation: