Let f(x) = ∫₀ˣ t (t² − 9t + 20) dt, 1 ≤ x ≤ 5. If the range of f is [α, β], then 4(α + β) equals:

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Let f(x)=integration from 0 to x t(t2 -9t+20)dt ,x€[1,5].If range of f is[alpha,beta],4(alpha +beta)Let f(x)=integration from 0 to x t(t2 -9t+20)dt ,x€[1,5].If range of f is[alpha,beta],4(alpha +beta)
Let f(x) = t(t^2-9t+20)dt , 1≤x≤5 . If the range of f is [α,β] , then 4(α+β) equals:A) 157B) 253C)Let f(x) = t(t^2-9t+20)dt , 1≤x≤5 . If the range of f is [α,β] , then 4(α+β) equals:A) 157B) 253C)
Let 𝑓(𝑥)=∫_0^𝑥 𝑡(𝑡^2−9𝑡+20)𝑑𝑡,1≤𝑥≤5.If the range of 𝑓 is[𝛼,𝛽], then 4(𝛼+𝛽) #jee #maths #jeemainsLet 𝑓(𝑥)=∫_0^𝑥 𝑡(𝑡^2−9𝑡+20)𝑑𝑡,1≤𝑥≤5.If the range of 𝑓 is[𝛼,𝛽], then 4(𝛼+𝛽) #jee #maths #jeemains
Q) Let 𝑓(𝑥)= integral ∫_0^𝑥  𝑡(𝑡^2−9𝑡+20)𝑑𝑡,1≤𝑥≤5. If the range of 𝑓 is [𝛼,𝛽], then 4(𝛼+𝛽) equalsQ) Let 𝑓(𝑥)= integral ∫_0^𝑥  𝑡(𝑡^2−9𝑡+20)𝑑𝑡,1≤𝑥≤5. If the range of 𝑓 is [𝛼,𝛽], then 4(𝛼+𝛽) equals
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