SocialTwist Tell-a-Friend

Ask a Question? Get an Answer!


Question: The product of two consecutive even integers is 624. Find the integers.


A ) even integers are not possible
B ) - 26, - 24 or 24, 26
C ) - 26, -28 or 22, 24
D ) 120, 504

The right answer is Option B

Click Here To Go Back


Few Other Questions -

  • Use fundamental theorem of calculus to evaluate ∫1211-2x3 dx...
  • Evaluate: ∫ (x + 1)2 e3x dx..
  • Evaluate: ∫ 8sin4r+4cos4rsin2rcos2r dr..
  • Evaluate: ∫ sin2x+cos 2xsin 2x dx..
  • Evaluate: ∫ 3 cos 10z sin 9z dz..
  • Evaluate: ∫ 6m sin (4 - 3m2) dm..
  • Use fundamental theorem of calculus, to evaluate ∫014x2(2x - 1)8 dx...
  • Use fundamental theorem of calculus, to evaluate ∫353x2-x-2 dx...
  • Evaluate: ∫ sin 2x(1-3 sin x)3 dx..
  • Use fundamental theorem of calculus to evaluate ∫12x2 e2x dx...
  • Use fundamental theorem of calculus, to evaluate ∫35xx2-9 dx...
  • Evaluate: ∫ cosec (8-5y)5 tan (8-5y) dy..
  • Evaluate: ∫ 8 sin6 y cos y dy..
  • Use the fundamental theorem of calculus, to evaluate ∫0416-x2 dx...
  • Evaluate: ∫ tan4(x)x dx..
  • Use the fundamental theorem of calculus, to evaluate ∫01x21+x6 dx...
  • Evaluate: ∫ sec2 a (8+919 tan a)109 da..
  • Evaluate: ∫ 5sin 2z5+5sin2z dz..
  • Evaluate: ∫ sin q+cos q(sin q-cos q)6 dq..
  • Use the fundamental theorem of calculus, to evaluate ∫01ex-e-x2 dx...
  • Use the fundamental theorem of calculus, to evaluate ∫2514x2-9 dx...
  • Use the fundamental theorem of calculus, to evaluate ∫1eln x dx...
  • Use the fundamental theorem of calculus, to evaluate ∫0πsin (x2) dx...
  • Use the fundamental theorem of calculus, to evaluate ∫0π/2sin 4x cos x dx...
  • Use the fundamental theorem of calculus, to evaluate ∫24 4x2-12x2+3x-2 dx...
  • Evaluate: ∫ (9 cot m - 7 sin6 m cos m) dm..
  • Evaluate: ∫ (8 - 11 tan q)2 dq..
  • Use the fundamental theorem of calculus, to evaluate ∫0ln 2e4x-1e4x+1 dx...
  • Evaluate: ∫ sec2xtan2x-11tan x+30 dx..
  • Use the fundamental theorem of calculus, to evaluate ∫0π/2e2x sin 2x dx...
  • Evaluate: ∫ sin 11u sin 8u du..
  • Use the fundamental theorem of calculus to evaluate ∫0211+2x dx...
  • Evaluate: ∫ 9sin3 (m + 8) dm..
  • Use the fundamental theorem of calculus, to evaluate ∫123x(x3+8) dx...
  • Evaluate: ∫ m-2 sec (12m) tan (12m) dm..
  • Evaluate: ∫ 8 sec2 (3 + 8b) db..
  • Evaluate: ∫ cos2 (9y + 7) dy..
  • Evaluate: ∫ cos x3+4sin x dx..
  • Evaluate: ∫ sec x tan x25-sec2x dx..
  • Evaluate: ∫sin (5 + 3x) dx..
  • Evaluate: ∫ 125+24cos x dx..
  • Evaluate: ∫3 cos (52 x) dx..
  • Evaluate: ∫11-cosx dx..
  • Evaluate: ∫1+sin2 2x1+cos 4x dx..
  • Use the Trapezoidal Rule with n = 4 to estimate the value of ∫01 1+x dx...
  • Use the Trapezoidal Rule with n = 4 to estimate the value of ∫01 52+2x2 dx..
  • Dividing [0, 5] into 5 equal intervals using Trapezoidal Rule, find the approximate value ..
  • Dividing [2, 4] into 4 equal intervals, find the value of ∫24 ln x dx...
  • Use the Trapezoidal Rule with n = 4 to estimate the value of ∫03 2xx2+4 dx...
  • Use the Trapezoidal Rule with n = 4 to estimate the value of ∫13 (x32 + 1) dx..
  • Determine whether the sequence {3n3 - 8n(2n + 1)3} converges or diverg..
  • Use Trapezoidal Rule with n = 3 to approximate the value of ∫02 ex - 1 dx...
  • The measurements in an experiment to approximate an unknown continuous function y = f(x) ..
  • Determine whether the sequence {12 +  22 +  32 + ...
  • The measurements in an experiment to approximate an unknown continuous function y = f(x) ..
  • Determine whether the sequence {e -3n} converges or diverges. If the sequence converges, t..
  • Determine the value of n such that the Trapezoidal Rule will approximate the value of &int..
  • Determine whether the sequence {2n21-n2} converges or diverges. If the sequence converges,..
  • Find the value of n such that the Trapezoidal Rule approximates the value of ∫12 e2 + ..
  • Determine the nature of the sequence {ln n2n2}. If the sequence converges, then what ..
  • Evaluate: ∫-1∞ 3(3x+5)4 dx..
  • Evaluate: ∫25 1(x-2)2 dx..
  • Evaluate: ∫02 6(2x-1)4 dx..
  • Evaluate: ∫0π sin x dx(1+cos x)..
  • Evaluate: ∫-∞0 ex + 2 dx..
  • Evaluate: ∫1∞1x34 dx..
  • Evaluate: ∫-∞√3 1x2+9 dx..
  • Evaluate: ∫04 exx dx..
  • For what value of k, ∫4∞ x- k diverges?..
  • Evaluate: ∫0e (ln x)2x dx..
  • Evaluate: ∫10∞ 10x (0.1x2 + 5) - 4 dx..
  • Evaluate: ∫0e² x2 ln x dx..
  • For what value of k, ∫010 1xk dx converge?..
  • Choose the correct statement about the integral ∫25 1x-33 dx...
  • Evaluate: ∫0∞x2 e -2x dx..
  • Evaluate the improper integral if it converges.∫34 4(x-3)-15 dx..
  • Find the value of n such that the Trapezoidal Rule approximates the value of ∫02 (2x3 ..
  • Evaluate: ∫-∞∞ 9x29+x6 dx..
  • Determine the value of n such that the Trapezoidal Rule approximates the value of ∫01 ..
  • Determine whether the sequence {(3-5n)3} converges or diverges and find its limit if it co..
  • Determine whether the sequence {1+3+5+... to n terms2+4+6+... to ..
  • Find the value of n such that the Trapezoidal Rule approximates the value of ∫01 x2ex2..
  • Determine whether the sequence {2n2+n+17n2+n+3} converges or diverges. If the sequence con..
  • Determine whether the sequence {2n sin-1 (1n)} converges or diverges. If the sequence conv..
  • Divide [0, 6] into 6 equal intervals using Simpson's Rule, find the approximate value of &..
  • Determine whether the sequence {7n+9n+11n11n} is converging or diverging and find its limi..
  • Find the approximate value of ∫15 (2x2 + 1) dx dividing [1, 5] into 4 equal subinterva..
  • Use Simpson's Rule with 4 equal parts, to find the approximate value of ∫01 1-x2 dx...
  • Evaluate: ∫0π/4sin2 2x dx..
  • Evaluate: ∫222xx2+1 dx..
  • If e0 = 1, e = 2.72, e2 = 7.39, e3 = 20.09, e4 = 54.6, then find the approximate value of ..
  • Evaluate: ∫-22 | x | dx..
  • Use Simpson's Rule with n = 10 to find the approximate value of ∫010 x1+x dx...
  • Evaluate: ∫12(x2 + 1x2) dx and use it to determine the value of ∫21(x2 + 1x2) dx..
  • Approximate the definite integral ∫02 x ln (x + 1) dx using Simpson's Rule with n = 4...
  • Evaluate: ∫05 | x2 - 1 | dx..
  • Evaluate: ∫01x1-x dx..
  • Determine the value of n such that the Simpson's Rule will approximate the value of ∫0..
  • Evaluate: ∫0π/2(1 + sin2x) dx..
  • Evaluate the improper integral ∫01ex (1+2xx) dx...