KComplete the description of how to perform the given subtraction problem.63.seven- 15 sevenBegin with the right column and borrow one group of+3, or ▼in base ten. Then subtractfrom the preceding column. This gives a sum ofobtaining a difference ofNow performand obtainThe answer to thisfromsubtraction in the second column from the right. Subtract 1 fromsubtraction problem isseven

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Answered: Complete the description of how to…

College Algebra

7th Edition

ISBN:9781305115545

Author:James Stewart, Lothar Redlin, Saleem Watson

Publisher:James Stewart, Lothar Redlin, Saleem Watson

Chapter9: Counting And Probability

Section9.1: Counting

Problem 92E: DISCUSS: Complementary Combinations Without performing any calculations, explain in words Why the...

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DISCUSS: Complementary Combinations Without performing any calculations, explain in words Why the number of ways of choosing two objects from ten objects is the same as the number of ways of choosing eight Objects from ten objects. In explain Why c(n,r)=c(n,nr)
Explainwhat 43/2 means, then calculate 43/2 in two different ways: (41/2) or (43)
Expand 3(x2)5+4(x2)3 by using Pascal’s Triangle to determine the coefficients.
A boy imagined a four digit multiple 0f 5 with different digits.if the first digit is erased the obtained number is multiple of 9.If second digit of the imagined number is erased ,the obtained number which is divisible by 11 .if the third digit of imagined number is erased the obtained number is multiple of 7 .what number a boy imagined?
8!5!/8!5! = (n+8)!(n+7)!/(n+8)!(n+7)! = (n−1)!(n+1)!/(n-1)!(n+1)! = n!/n(n−1)!n!n(n-1)! = It doesnt let me make these fractions but the / represents where the numerator and denominator are seperated.
The error caused by approximating numbers such as 1/3=0.3333... is called a. Group of answer choices b. Round off error c. Human error d. Fractional error e. Truncation error
1.What is the smallest number that can be exactly divided by 2, 3, 4, 5 and 8 ?2.What are the possible remainders (r ) of a prime number greater than 2 which is divided by 4?3.Given 25 __3__8 what digits must be placed in the blank to make it divisible by 9?
It was proposed by Christian Goldbach that every odd composite number can be written as the sum of a prime and twice a square.9 = 7 + 2×1215 = 7 + 2×2221 = 3 + 2×3225 = 7 + 2×3227 = 19 + 2×2233 = 31 + 2×12It turns out that the conjecture was false.What is the smallest odd composite that cannot be written as the sum of a prime and twice a square?1) Write a Java program to solve the problem. (You only need to find ONE example that is false)2) Which algorithm do you use? How do you measure efficiency?
A). For how many three digit numbers (100 to 999) is the sum of the digits even? (For example, 343 has an even sum of digits: 3 + 4 + 3 = 10 which is even.) Find the answer and explain why it is correct in at least two different ways.B). The number 735000 factors as 23 3 54 72. How many divisors does our answer using the multiplicative principle.
Could you show the missing pieces here? Why is 5/n! Greater then 5sin^2n/n!
Show the calculation in detailed to get the answer. Question1 = 103 * exp (-0.0157x) - 0.04x (if x= 28 and x=35) ans: 65.24 , 58.05 Show the calculation in detailed to get the answer. Question2 = 97.5 * exp (-0.00676x) + 0.05x (if x= 12 and x=8) ans: 90.50 , 92.76
A fraction is said to be “irreducible” if the numerator and denominator are relatively prime, i.e. if the numerator and denominator have no common divisor. For example, the fraction 2/3 is irreducible, whereas the fraction 4/6 is “reducible” (and in fact it can be reduced to 2/3). 1.Consider the set of fractions {}. How many of these fractions are irreducible? 2. Consider the set of fractions {}. How many of these fractions are irreducible?

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