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Q: Suppose f(x)-4x-1. what is the value of f(-2)?
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How many different ways can you write a fraction that has numerator of 2 as a sum of fractions?

Infinitely many ways. Suppose you have found a way of writing the given fraction, F, as a sum of two fractions, f1 and f2.Take any other fraction g such that g < f1 and g is not equal to the absolute value of f1 - f2. Then consider (f1 - g) and (f2 + g). Since f1, f2 and g are all fractions, then so are (f1 - g) and (f2 + g). And their sum is F.


What does BaCl2 plus F2 yield?

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Why is the quotient of two fractions less than 1 always greater than either fraction?

There can be no answer because it is not necessarily true. Suppose f1 and f2 are two fractions.Suppose f1 = 1/2, which is less than 1;suppose f2 = -1/4, which is also less than 1.Then f1/f2 = -2 which is, in fact, smaller than either fraction. Go figure!


What is the if function for cell c3 that assigns the value of cell d5 to cell c3 if the value in cell f2 is greater than the value in cell f3 otherwise the if function assigns 0 to cell c3?

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#include<conio.h> #include<stdio.h> main () { int f1=0,f2=1,f3=1,i,j,n; clrscr(); printf("enter n value"): scanf("%d",&n); if(n<=3) { for(i=0;i<=n;i++) { f1=f2; f2=f3; printf("%dfibonic value is\n",f3); f3=f1+f2; } else { printf("re ente n value"); } getch(); }


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