Answer:
A
Step-by-step explanation:
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Answer:
Step-by-step explanation:
Here we have the mixed numbers 1 5/8 and 9/10 and must sum them up to find the total number of miles Henry ran.
The LCD is 40: Note that 40 is evenly divisible by both 8 and 10.
We convert 1 5/8 into the improper fraction 13/8.
Then we rewrite 13/8 as 65/40 and 9/10 as 36/40; now both quantities have the denominator 40.
Adding 65/40 and 36/40 yields 101/40 miles total, or 2.525 miles.
3 feet
1/100 of a mile
1 yard
If you would like to know which measurement is not equivalent to the others, you can calculate this using the following steps:
1 yard = 3 feet
1 foot = 12 inches
1 mile = 5280 feet
3 feet = 3 * 12 inches = 36 inches
1 yard = 3 feet = 36 inches
1/100 of a mile = 1/100 * 5280 feet = 52.8 feet
Not equivalent: 1/100 of a mile.
The solution for l in terms of A and w is: l = A / w. To solve the formula A = lw for l (length), we need to isolate the variable l on one side of the equation.
Follow these steps:
Step 1: Start with the formula: A = lw
Step 2: Divide both sides of the equation by w to isolate l:
A / w = lw / w
Step 3: Simplify the right side of the equation:
A / w = l * (w / w)
Step 4: Since w / w equals 1, we have:
A / w = l * 1
Step 5: Therefore, l is equal to:
l = A / w
So, the solution for l in terms of A and w is:
l = A / w
To know more about length:
#SPJ6
B) One figure must be a circle.
C) The figure on the inside circumscribes the figure on the outside.
D) Circumscribing can be done as a construction.
E) The figures intersect.
Answer:
A and D are correct options.
Step-by-step explanation:
Circumscribing some figure means to draw one figure around another in such a way that all the sides should touch the outside figure. Like if we circumscribe a circle around a triangle, all the vertices must touch the circle.
Based on the definition, the following statements are correct answer.
A) One figure is drawn around the other.
D) Circumscribing can be done as a construction.
Many figures can be circumscribed like - a right triangle around a square, a circle around a triangle or a square etc.