1. Introduction
Antibiotic resistance has become one of the major public health threats of the 21
st century [
1]. Overuse or misuse of antibiotics in hospitals, communities, and farms has led to the emergence, spread, and persistence of resistant strains, reducing the effectiveness of prevention and treatment of bacterial infections [
2,
3]. Understanding the mechanisms of
de novo acquisition of antibiotic resistance is critical for the discovery of novel drug targets and the development of new antibiotics that will remain effective during their application. In addition, studying the physiological and metabolic costs of evolution of resistance may identify manners to reduce resistance by designing new therapies targeting physiological weaknesses associated with specific resistance mechanisms [
4,
5].
The development of antimicrobial resistance, both by
de novo acquisition and horizontal transfer of resistance genes, is frequently accompanied by a decline in bacterial fitness [
6,
7,
8]. Conversion of cellular homeostasis systems, such as ion- and pH-pumps, into antibiotic efflux pumps, causes a reduced capability to control the intracellular environment [
9]. Mutations within genes associated with resistance, such as modification of drug target, degradation of antibiotics, reduced antibiotic uptake, and increased efflux, can result in diminished survival and reproductive capabilities among resistant populations [
4]. Consequently, it has been suggested that limiting antibiotic usage, thus reducing the selection pressure favoring resistant populations, may allow more adaptable susceptible populations to outcompete and, ultimately, eradicate resistance [
10]. However, several other responses of bacteria becoming resistant, such as co-selection of resistance genes alongside other functional traits can provide an adaptive advantage [
11]. The acquisition of resistance plasmids did not reduce growth rates in
E. coli [
12]. Low-cost resistance mutations and compensatory evolution can compensate for the initial metabolic costs [
10]. Therefore, a comprehensive understanding of the intricate relationship between mutation occurrence and fitness costs is essential for addressing the persistent challenge of antibiotic resistance.
Under antibiotic stress, bacteria initiate a variety of stress responses such as stringent and oxidative stress responses [
13]. Bacterial stringent and oxidative stress responses are involved in the development of antibiotic resistance [
14,
15]. Bactericidal antibiotics interact with their targets in a way that increases the oxidation of NADH and thus produces respiratory chain byproducts such as reactive oxygen species (ROS) [
16]. Although ROS at high concentrations kills bacteria, DNA damage caused by sub-lethal levels of ROS can activate the repair system induced by the SOS response, thereby increasing the mutation rate [
14,
17]. Ultimately, exposure to antibiotics can cause mutations in antimicrobial resistance-related genes. The single-gene knockout strain of (p)ppGpp synthase RelA has a reduced stringent response, resulting in lower growth rates and reduced ROS formation, reducing the development of drug resistance [
15]. As these two stress responses also affect the growth rate, it is unclear to which extent the fitness costs during the development of resistance are related to the stress responses.
Important genes in the (p)ppGpp-related stringent response include
hipA, hipB, relA, and
rpoS. HipA and HipB are part of the type II toxin-antitoxin system and can affect glutamate-tRNA ligase [
18]. HipA phosphorylates glutamate-tRNA ligase, causing uncharged tRNA (Glu) accumulation, thereby hindering the translation process [
19]. The reduced translation rates increase (p)ppGpp levels, which, catalyzed by RelA/SpoT, activates the stringent response. As a result, RNA polymerase switches from transcribing growth and reproduction-related genes to stress-response-related genes, and (p)ppGpp accelerating amino acid biosynthesis [
20]. HipB acts as an antitoxin component and can neutralize the toxicity of HipA [
21]. Therefore, knocking out
hipA or
hipB may affect the stringent response induced by (p)ppGpp. RelA is a GTP pyrophosphokinase, that catalyzes the formation of (p)ppGpp, and a knockout of
relA most likely directly affects the synthesis of (p)ppGpp [
22]. (p)ppGpp binds to RNA polymerase and responds to stress through the sigma factor σ
S [
23]. Therefore, directly knocking out the gene
rpoS, encoding RNA polymerase sigma factor σ
S, has a potential impact on stress response. In the system dealing with ROS,
sodA, sodB, soxR, and
soxS play important roles. Superoxide dismutase SodA and SodB can destroy superoxide anion radicals [
24]. Therefore, after knocking out these genes, the function of clearing excessively generated ROS in cells will be weakened to a certain extent. The gene
soxR encodes a redox-sensitive transcriptional activator responsible for triggering the transcription of the superoxide response regulator SoxS, which plays a role in the removal of superoxide [
25]. Consequently, the deletion of
soxR or
soxS can reduce the clearance of ROS.
In this study, we evaluate the correlation between changes in minimum inhibitory concentration (MIC) and growth rate as an indicator for fitness throughout the resistance acquisition process. For this assessment four single-gene knockout E. coli strains related to the stringent response were used and four related to the oxidative stress responses. The fitness costs associated with resistance was investigated for each strain by quantifying biomass yield on glucose. Evidence for the relationships between mutations and fitness was ultimately discovered through whole-genome sequencing. The overall picture that emerges is that initial mutations causing resistance come at a metabolic cost, that can subsequently be compensated by compensatory mutations. The complex cellular response to stress due to exposure to antibiotics, mediated by stringent response, oxidative stress response, and other cellular processes, allows the cell to overcome non-lethal concentrations of antimicrobials at minimal metabolic costs.
3. Discussion
In this study, we found that as resistance increases during amoxicillin or kanamycin evolution, the growth rate of resistant strains gradually decreases. This is to be expected because bacteria must spend the additional energy on either resistance mutations or on additional metabolic activity [
9]. We tried to address the question of whether there is a common pattern for this increase in fitness cost, and whether other stress responses have synergistic or antagonistic effects. The answer we propose is that two types of growth inhibition patterns of resistant strains related to these two stress responses exist and that both the stringent response and oxidative stress response have an impact on the fitness cost during the evolution of resistance.
The reduced growth rates of ROS-related single-gene knockout strains Δ
sodA, Δ
sodB, Δ
soxR, and Δ
soxS (
Figure 5) are due to mutations related to antibiotic permeability and efflux pumps that occur halfway through the evolution process. This conclusion concurs with the observation that strains with increased levels of ROS production have a faster rate of resistance development [
14]. During the evolution of bactericidal antibiotic resistance, drug-target interactions stimulate NADH oxidation within the TCA cycle-dependent electron transport chain (ETC) [
16]. The excessively produced superoxide compound in the ETC damages iron-sulfur clusters through the Fenton reaction, causing hydroxyl radical formation [
36]. These superoxide and hydroxyl radicals, called ROS, can damage DNA [
37]. In particular, guanine on the genome is oxidized by ROS to 8-hydroxy-2'-deoxyguanosine (8-HOdG), resulting in cytosine to thymine substitutions during DNA replication [
38]. However, the non-lethal dose of ROS produced during non-lethal antibiotic exposure can still damage DNA and induce the formation of mutations [
39]. This mutagenic effect is caused by activation of the cell's damage repair function through the SOS response [
17]. The upregulation of the transcription level of error-prone DNA polymerase introduces errors during DNA damage repair [
40]. These low-fidelity DNA polymerases can be considered as a tool used by bacteria to increase their environmental adaptability by increasing their mutation rate [
41]. Mutations beneficial to antibiotic resistance are ultimately retained through selection. Single-gene knockout of superoxide dismutase SodA or SodB, or superoxide response regulon, SoxR or SoxS reduces the ability of cells to remove ROS, but increases the speed of resistance acquisition [
14]. These earlier evolved mutations related to antibiotic permeability and efflux pumps all cost the cell more energy, ultimately leading to increased glucose consumption and reduced growth rate.
The growth rates of single-gene knockout strains related to the stringent response during the evolution process did not show any common features. This may be related to the different extents in which these strains trigger the alarmin (p)ppGpp under stringent responses. Only Δ
relA showed significant changes in both growth rate and biomass yield during the evolution of amoxicillin and kanamycin resistance. When
relA is deleted, synthesis of (p)ppGpp is reduced, and amino acid starvation caused by the synthesis of resistance-related proteins cannot be offset in a timely manner [
42]. The result is that deacylated tRNAs bind to ribosomes and hinder the translation elongation process [
22]. Bacteria cannot promptly upregulate amino acid synthesis or proteolysis to increase the level of aminoacylated tRNA [
43]. This will ultimately lead to reduced growth and increased energy requirements [
44]. Moreover, the fitness burden caused by
relA knockout is higher than that caused by specific resistance mutations. As a consequence, the growth rate of Δ
relA decreases at lower MIC levels than the growth rate of the WT (
Figure 5A and B).
Two typical types of gene mutations were observed in antibiotic-resistant strains: Target-specific mutations, such as
ampC upstream mutations in amoxicillin-resistant strains and
fusA mutations in kanamycin-resistant strains; and non-target specific mutations, which mainly affects the intracellular antibiotic content, for example, reducing antibiotic uptake and increasing efflux. The mutations in the promoter region of
ampC increase the beta-lactamase expression by upregulating its transcription level, which increases the energy consumption of bacteria and affects its growth rate [
45]. Mutations of the EF-G encoding gene
fusA also decrease the growth rate of bacteria by reducing the protein synthesis rate [
46]. Similarly, mutations that affect intracellular antibiotic levels can also increase bacterial metabolic costs. Mutations related to outer membrane porins that reduce antibiotic permeability can also block the absorption of other beneficial compounds, including nutrients [
47]. In addition to consuming extra energy, the activated efflux pumps can also export beneficial compounds out of the cell, ultimately increasing the metabolic burden of bacteria [
48,
49]. We speculate that this is why Δ
relA-resistant strains have not evolved mutations related to mechanisms such as antibiotic permeability and efflux pumps, because these mutations will cause the already nutrient-starved strains to become even more nutrient deficient.
During later stages of resistance evolution, almost all strains evolved mutations related to antibiotic permeability and efflux pumps. The final resistant strains all had significantly lower biomass yield on glucose compared to their ancestor. Moreover, the biomass yield of Δ
relA-resistant strains was significantly lower than that of other resistant strains. This further indicates that in the
relA knockout, the ability to respond to stress is weakened due to limited synthesis of (p)ppGpp, resulting in a reduced growth rate and increased energy requirement to maintain reproduction. Furthermore, we found a slight increase in the growth rate of specific resistant strain during the later stages of amoxicillin, enrofloxacin, and kanamycin evolution. At this point we found mutations that have not been reported to be directly associated with antibiotic resistance, therefore, we hypothesize that this is the result of compensatory evolution, i.e., compensating for the metabolic burden caused by antibiotic-resistant adaptations [
50,
51]. Compensatory evolution allows bacteria to maintain antimicrobial-resistant properties, which is one of the reasons why resistant strains are difficult to completely eliminate [
52,
53,
54].
Figure 1.
Growth rates of ROS- or (p)ppGpp-related single-gene knockout strains during resistance evolution. (A-P) The growth rates of ROS- or (p)ppGpp-related amoxicillin- (A, E, I, and M), enrofloxacin- (B, F, J, and N), kanamycin- (C, G, K, and O), and tetracycline- (D, H, L, and P) resistant evolution at each minimum inhibitory concentration (MIC). The x-axis represents the MIC, while the y-axis represents the growth rate. The linear regression equation between the log of MIC and the growth rate and R squared (R2) of each mutant are shown in each figure. Data are presented as means ± SD, N ≥ 3. (Q-S) The growth rates comparison between the ancestor single-gene knockout strains (Q), the middle resistance evolution point (MIC = 128 µg/mL) of amoxicillin-resistant strains (R), and the middle resistance evolution point (MIC = 256 µg/mL) of kanamycin-resistant strains (R). Data are presented as means ± SD, statistical significance was determined using a one-way ANOVA, N ≥ 3, *p < 0.05, **p < 0.01, ***p < 0.001.
Figure 1.
Growth rates of ROS- or (p)ppGpp-related single-gene knockout strains during resistance evolution. (A-P) The growth rates of ROS- or (p)ppGpp-related amoxicillin- (A, E, I, and M), enrofloxacin- (B, F, J, and N), kanamycin- (C, G, K, and O), and tetracycline- (D, H, L, and P) resistant evolution at each minimum inhibitory concentration (MIC). The x-axis represents the MIC, while the y-axis represents the growth rate. The linear regression equation between the log of MIC and the growth rate and R squared (R2) of each mutant are shown in each figure. Data are presented as means ± SD, N ≥ 3. (Q-S) The growth rates comparison between the ancestor single-gene knockout strains (Q), the middle resistance evolution point (MIC = 128 µg/mL) of amoxicillin-resistant strains (R), and the middle resistance evolution point (MIC = 256 µg/mL) of kanamycin-resistant strains (R). Data are presented as means ± SD, statistical significance was determined using a one-way ANOVA, N ≥ 3, *p < 0.05, **p < 0.01, ***p < 0.001.
Figure 2.
The biomass yield on glucose of the ancestor strains and amoxicillin- or kanamycin-resistant strains. The biomass yield on glucose of amoxicillin-resistant (A) and kanamycin-resistant (B) strains at the start, middle and final resistance evolution points in antibiotic-free medium. Data are presented as means ± SD, statistical significance was determined using a one-way ANOVA, N = 3, *p < 0.05 **p < 0.01, ***p < 0.001.
Figure 2.
The biomass yield on glucose of the ancestor strains and amoxicillin- or kanamycin-resistant strains. The biomass yield on glucose of amoxicillin-resistant (A) and kanamycin-resistant (B) strains at the start, middle and final resistance evolution points in antibiotic-free medium. Data are presented as means ± SD, statistical significance was determined using a one-way ANOVA, N = 3, *p < 0.05 **p < 0.01, ***p < 0.001.
Figure 3.
Mutations in the amoxicillin-resistant strains during the resistance evolution. The mutated genes and their mutations at the middle (gray colors) resistance evolution point and the end (black colors) resistance evolution point during the resistance development. The x-axis represents the population frequency, while the y-axis indicates the mutations. The different colors of the mutated genes represent different functions according to the Comprehensive Antibiotic Resistance Database and UniProt. Orange color means genes associated with reduced antibiotic permeability, blue color signifies genes associated with antibiotic efflux pumps, red color indicates genes associated with antibiotic target alteration, purple color means genes associated with antibiotic inactivation, and black color means genes not directly associated with antibiotic resistance.
Figure 3.
Mutations in the amoxicillin-resistant strains during the resistance evolution. The mutated genes and their mutations at the middle (gray colors) resistance evolution point and the end (black colors) resistance evolution point during the resistance development. The x-axis represents the population frequency, while the y-axis indicates the mutations. The different colors of the mutated genes represent different functions according to the Comprehensive Antibiotic Resistance Database and UniProt. Orange color means genes associated with reduced antibiotic permeability, blue color signifies genes associated with antibiotic efflux pumps, red color indicates genes associated with antibiotic target alteration, purple color means genes associated with antibiotic inactivation, and black color means genes not directly associated with antibiotic resistance.
Figure 4.
Mutations in the kanamycin-resistant strains during the resistance evolution. The mutated genes and their mutations at the middle (gray colors) resistance evolution point and the end (black colors) resistance evolution point during the resistance development. The x-axis represents the population frequency, while the y-axis indicates the mutations. The different colors of the mutated genes represent different functions according to the Comprehensive Antibiotic Resistance Database and UniProt. Orange color indicates genes associated with reduced antibiotic permeability, blue color means genes associated with antibiotic efflux pumps, red color denotes genes associated with antibiotic target alteration, and black color represents genes not directly associated with antibiotic resistance.
Figure 4.
Mutations in the kanamycin-resistant strains during the resistance evolution. The mutated genes and their mutations at the middle (gray colors) resistance evolution point and the end (black colors) resistance evolution point during the resistance development. The x-axis represents the population frequency, while the y-axis indicates the mutations. The different colors of the mutated genes represent different functions according to the Comprehensive Antibiotic Resistance Database and UniProt. Orange color indicates genes associated with reduced antibiotic permeability, blue color means genes associated with antibiotic efflux pumps, red color denotes genes associated with antibiotic target alteration, and black color represents genes not directly associated with antibiotic resistance.
Figure 5.
Schematic diagram of two processes causing reduced growth rates as resistance increases. As the MICs for amoxicillin (A) and kanamycin (B) increase, the growth rates of all strains gradually decrease. This relates to two different processes. ROS-related knockout strains develop mutations related to antibiotic permeability and efflux pumps earlier (in mid-stage) than other strains. Because these mutations increase energy consumption, the fitness cost increases and the growth rate decreases. The other process is that in the early stages of resistance evolution, ΔrelA shows a decrease in growth rate, which may be related to it simulating starvation-induced growth arrest. Different colored dots represent the median of the growth rate of each strain at different MICs. Gray shading indicates the range of variation in WT growth rates. The green line connects the median of the growth rates of ΔrelA.
Figure 5.
Schematic diagram of two processes causing reduced growth rates as resistance increases. As the MICs for amoxicillin (A) and kanamycin (B) increase, the growth rates of all strains gradually decrease. This relates to two different processes. ROS-related knockout strains develop mutations related to antibiotic permeability and efflux pumps earlier (in mid-stage) than other strains. Because these mutations increase energy consumption, the fitness cost increases and the growth rate decreases. The other process is that in the early stages of resistance evolution, ΔrelA shows a decrease in growth rate, which may be related to it simulating starvation-induced growth arrest. Different colored dots represent the median of the growth rate of each strain at different MICs. Gray shading indicates the range of variation in WT growth rates. The green line connects the median of the growth rates of ΔrelA.
Table 1.
Number of times that frequently mutated genes appear in 9 amoxicillin-resistant strains.
Table 1.
Number of times that frequently mutated genes appear in 9 amoxicillin-resistant strains.
Times |
2 |
3 |
4 |
5 |
6 |
7 |
8 |
9 |
Mid |
|
ompC envZ
|
rpoD |
|
cpxA |
|
|
ampC |
End |
ompX mipA rpoA ftsI prlF
|
|
rpoD |
|
cpxA |
envZ |
ompC |
ampC |
Table 2.
Number of times that frequently mutated genes appear in 9 kanamycin-resistant strains.
Table 2.
Number of times that frequently mutated genes appear in 9 kanamycin-resistant strains.
Times |
2 |
3 |
4 |
5 |
6 |
7 |
8 |
9 |
Mid |
trkH kdpD oppA
|
sbmA oppD
|
|
|
|
|
|
fusA |
End |
rpsL oppB pgsA
|
trkH oppA oppD
|
|
kdpD |
|
atpG |
sbmA |
fusA |