find the area of a trapezium whose parallel sides are 24 cm and 20 cm and the distance between them is 15 CM
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Answer:
Since the two parts are in the ratio 5:3, then let the first number be 5x and second number be 3x. As second number is 10 more than the other, so it will be 3x+10.
Since the two parts are in the ratio 5:3, then let the first number be 5x and second number be 3x. As second number is 10 more than the other, so it will be 3x+10.5x=3x+10
Since the two parts are in the ratio 5:3, then let the first number be 5x and second number be 3x. As second number is 10 more than the other, so it will be 3x+10.5x=3x+102x=10
Since the two parts are in the ratio 5:3, then let the first number be 5x and second number be 3x. As second number is 10 more than the other, so it will be 3x+10.5x=3x+102x=10x=5
Since the two parts are in the ratio 5:3, then let the first number be 5x and second number be 3x. As second number is 10 more than the other, so it will be 3x+10.5x=3x+102x=10x=5The first number becomes 5(5)=25 and second number becomes 3(5)=15.
Since the two parts are in the ratio 5:3, then let the first number be 5x and second number be 3x. As second number is 10 more than the other, so it will be 3x+10.5x=3x+102x=10x=5The first number becomes 5(5)=25 and second number becomes 3(5)=15.The new number will be 25+15=40.
Step-by-step explanation:
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