Question

If $1 < r < s < t < 2$, then, of the following, which is closest to $r + (s \times 10^6) + (t \times 10^{12})$? A $(r + s + t) \times 10^6$ B $3s \times 10^9$ C $t \times 10^{12}$ D $(r + s + t) \times 10^{12}$ E $(r + s + t) \times 10^{18}$

          If $1 < r < s < t < 2$, then, of the following, which is closest to $r + (s \times 10^6) + (t \times 10^{12})$?
A $(r + s + t) \times 10^6$
B $3s \times 10^9$
C $t \times 10^{12}$
D $(r + s + t) \times 10^{12}$
E $(r + s + t) \times 10^{18}$

If 1 < r < s < t < 2, then, of the following, which is closest to r + (s × 10^6) + (t × 10^12)?
A (r + s + t) × 10^6
B 3s × 10^9
C t × 10^12
D (r + s + t) × 10^12
E (r + s + t) × 10^18

Added by Ronald P.

Elementary and Intermediate Algebra

Alan S. Tussy, R. David Gustafson 5th Edition

Instant Answer

Solved by Expert Victor Salazar

Step 1

Step 1: Given the expression $ r + (s \cdot 10^6) + (t \cdot 10^{12}) $, we need to determine which of the given options is closest to this value. Show more…

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If r+(s**10^(6))+(t**10^(12))(r+s+t)**10^(6)3s**10^(9)t**10^(12)(r+s+t)**10^(12)(r+s+t)**10^(18)1, then, of the following, which is closest to r+(s**10^(6))+(t**10^(12)) ? A (r+s+t)**10^(6) B 3s**10^(9) C t**10^(12) D (r+s+t)**10^(12) E (r+s+t)**10^(18) If 1 < r < s < t < 2, then, of the following, which is closest to r + (s * 106) + (t * 1012)? A (r+s+t)*106 B 3s*109 c t*1012 D (r+ s+t) *1012 E (r+s+t)*1018